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XEEB0#üc R!-tw w+qʼn|'  ~2.D@4+}N2T *k% Fʷ|.uRet]vQ%s.j}$^0sVYaDpeYa0>&Qd<;BȮwVf8+W9+(`=7긫oQ'?ee \e'~R?YST( 5 Ai*ȍ$r I{Ai aPmZ4\) .qHe|]6!R<[2˄jBIo44}29 զ"DJ WQo զEB@@ Y\}6Fu( %LSD(ӈeO\&T4i㍅G㍭BolpRȍ Pm'**Ry8|Z`tRۥ*Q2׻ěLjE.f; {\displaystyle z=x+y{\sqrt {d}}\in \mathbb {Z} [{\sqrt {d}}]} {\displaystyle \int af(x)\,\mathrm {d} x=a\int f(x)\,\mathrm {d} x.} {\displaystyle V\in {\mathcal {V}}(y),} {\displaystyle S=dD\,\sin \alpha \!} {\displaystyle x={-b\pm {\sqrt {b^{2}-4ac}} \over 2a}} {\displaystyle {\tfrac {6}{9-6}}} {\displaystyle |x_{n+p}-x_{n}|={\frac {1}{(n+1)^{2}}}+{\frac {1}{(n+2)^{2}}}+\cdots +{\frac {1}{(n+p)^{2}}}<{\frac {1}{n(n+1)}}+{\frac {1}{(n+1)(n+2)}}+\cdots } {\displaystyle {\tfrac {2}{1}}} {\displaystyle \color {Green}{\text{Green}}} {\displaystyle F} {\displaystyle N(z)\in \{-1,1\}.} {\displaystyle n_{0}} {\displaystyle \mathrm {u} \mathrm {v} \mathrm {w} \mathrm {x} \mathrm {y} \mathrm {z} \!} {\displaystyle A\cap B=\emptyset ,\;(A\setminus B)\cap C=(A\cap C)\setminus (B\cap C),\;A'={\mathcal {U}}\setminus A} {\displaystyle a^{r}(a-b)(a-c)+b^{r}(b-a)(b-c)+c^{r}(c-a)(c-b)\geq 0.} {\displaystyle A\subseteq B\;\Leftrightarrow \;\left((\forall x)x\in A\;\Rightarrow \;x\in B\right)} {\displaystyle \mathbf {e} \approx 2,718281828459\cdots .} {\displaystyle \kappa \;} {\displaystyle \mathrm {K} \;} {\displaystyle A_{c}} {\displaystyle y=\cos x,} {\displaystyle S=A\cup B=\{a\;|\;a\in A} {\displaystyle \propto } {\displaystyle \Xi \;} {\displaystyle \aleph \beth \gimel \daleth \!} {\displaystyle {\sqrt[{n}]{1+x+x^{2}+x^{3}+\ldots }}} {\displaystyle A=B.} {\displaystyle a^{b^{c+2}}} {\displaystyle {\tfrac {1}{3}}} {\displaystyle {\tbinom {n}{k}}} {\displaystyle \alpha \in \mathbb {R} .} {\displaystyle x_{1,2}={\frac {-b\pm {\sqrt {\Delta }}}{2a}},} {\displaystyle n\geq N_{\varepsilon ,x}} {\displaystyle \color {White}{\text{White}}} {\displaystyle {\tfrac {5\cdot 3+10\cdot 7+15\cdot 6}{2\cdot 3+4\cdot 7+6\cdot 6}}} {\displaystyle (x_{n})_{n\geq 1}} {\displaystyle \sum _{n=2}^{\infty }|x_{n}-x_{n-1}|\sim \sum _{n=2}^{\infty }{\frac {1}{n}}=\infty .} {\displaystyle \forall \varepsilon >0,\;\exists \delta (\varepsilon )>0} {\displaystyle (b_{1},b_{2},b_{3})} {\displaystyle \color {VioletRed}{\text{VioletRed}}} {\displaystyle n_{0}\in \mathbb {N} } {\displaystyle {\frac {\pi }{2}}.} {\displaystyle {\mathcal {C}}(A\cap B)={\mathcal {C}}A\cup {\mathcal {C}}B} {\displaystyle g\circ f=1_{X}} {\displaystyle \wedge } {\displaystyle x_{0}\in (a,b)\subset V.} {\displaystyle a_{n}={\frac {2^{n}+(-2)^{n}}{3^{n}}},\;l=0.} {\displaystyle [D_{3}]\quad d(x,z)\leq d(x,y)+d(y,z),\;\forall x,y,z\in X.} {\displaystyle {\begin{matrix}{\mathcal {C}}\left(\bigcup _{i\in I}A_{i}\right)=\bigcap _{i\in I}\left({\mathcal {C}}A_{i}\right)\\{\mathcal {C}}\left(\bigcap _{i\in I}A_{i}\right)=\bigcup _{i\in I}\left({\mathcal {C}}A_{i}\right)\end{matrix}}} {\displaystyle z=16-x^{2}-2y^{2}} {\displaystyle z=e^{i\theta }+1=e^{i{\frac {\theta }{2}}}\left(e^{i{\frac {\theta }{2}}}+e^{-i{\frac {\theta }{2}}}=2\cos {\frac {\theta }{2}}e^{i{\frac {\theta }{2}}}.\right)} {\displaystyle c\in [a,b]\!} {\displaystyle a\in A.} {\displaystyle C=B\setminus A=\{x|\;x\in B\land x\notin A\}} {\displaystyle [a,b]\subset \mathbb {R} } {\displaystyle {\mathfrak {H}}{\mathfrak {I}}{\mathfrak {J}}{\mathfrak {K}}{\mathfrak {L}}{\mathfrak {M}}\!} {\displaystyle f(b)\!} {\displaystyle a;} {\displaystyle ax^{2}+bx+c=0,} {\displaystyle *,} {\displaystyle =\int _{0}^{2}(16x-{\frac {x^{3}}{3}}-2y^{2}x){\Bigg \vert }_{0}^{2}dy=\int _{0}^{2}\left({\frac {88}{3}}-4y^{2}\right)dy=48.} {\displaystyle (y_{n})_{n}} {\displaystyle {\mathfrak {a}}{\mathfrak {b}}{\mathfrak {c}}{\mathfrak {d}}{\mathfrak {e}}{\mathfrak {f}}{\mathfrak {g}}\!} {\displaystyle ={\frac {n(n+2)^{2}+1}{n(n+2)^{2}}}>1,\;\forall n\in \mathbb {N} ^{*},} {\displaystyle \mathbf {e} _{1}<\mathbf {e} _{2}<\cdots <\mathbf {e} _{n}<y_{n}<\cdots <y_{2}<y_{1}.} {\displaystyle A^{B}} {\displaystyle \Rightarrow \;\exists g:Y\to X} {\displaystyle \vartheta } {\displaystyle \mu \;} {\displaystyle n\in \mathbb {N} .} {\displaystyle {\grave {a}}\,} {\displaystyle x\in D} {\displaystyle PV={\frac {PMT_{1}}{(1+i)^{1}}}+{\frac {PMT_{2}}{(1+i)^{2}}}+\ldots {}+{\frac {PMT_{n}}{(1+i)^{n}}}=\sum _{t=1}^{n}{\frac {PMT_{t}}{(1+i)^{t}}}} {\displaystyle x=a,y=b,z=c,k=1,f(x)=x^{r}.} {\displaystyle \prod _{i=1}^{n}a_{i}=1.} {\displaystyle \color {GreenYellow}{\text{GreenYellow}}} {\displaystyle b_{1},b_{2},\cdots ,b_{n}} {\displaystyle n\geq 2.} {\displaystyle V={\tfrac {1}{6}}\pi h\left[3\left(r_{1}^{2}+r_{2}^{2}\right)+h^{2}\right]} {\displaystyle a>0,\;p\geq 2,\;n\in \mathbb {N} .} {\displaystyle \lim _{n\to \infty }a_{n}=a.} {\displaystyle \sum _{n}u_{n}} {\displaystyle \alpha \in \mathbb {R} } {\displaystyle n\geq 2} {\displaystyle f^{-1}(A\setminus B)=f^{-1}(A)\setminus f^{-1}(B),\;\forall A,B\subset Y} {\displaystyle x^{\prime },y^{\prime \prime }\!} {\displaystyle p\Rightarrow q} {\displaystyle \sum _{m=1}^{\infty }\sum _{n=1}^{\infty }{\frac {m^{2}\,n}{3^{m}\left(m\,3^{n}+n\,3^{m}\right)}}} {\displaystyle B\subseteq C\;\Rightarrow \;A=C} {\displaystyle \Gamma \;} {\displaystyle \sqsubseteq } {\displaystyle {\text{7. Axioma infinitului:}}} {\displaystyle {\boldsymbol {\mathrm {H} }}{\boldsymbol {\Theta }}{\boldsymbol {\mathrm {I} }}{\boldsymbol {\mathrm {K} }}{\boldsymbol {\Lambda }}{\boldsymbol {\mathrm {M} }}\!} {\displaystyle \operatorname {sgn} r,\left\vert s\right\vert \!} {\displaystyle \alpha z=\alpha x+i\alpha y.} {\displaystyle F:A\to \mathbb {R} ,\;F(y)=\int _{a}^{b}f(x,y)dx} {\displaystyle x=r\cos \theta ,\quad y=r\sin \theta ,\qquad } {\displaystyle \alpha \,\!} {\displaystyle A=\{x|\;x\in {\mathcal {M}}\land p(x)\}.} {\displaystyle b\neq 0} {\displaystyle (x_{1},x_{2},\cdots ,x_{p}),(y_{1},y_{2},\cdots ,y_{p})\in \mathbb {R} ^{p}} {\displaystyle {\tfrac {9}{4}}} {\displaystyle {\tfrac {6}{15}}} {\displaystyle {\tfrac {c}{c+d}}} {\displaystyle |} {\displaystyle x_{0}\;(x_{n}\in D,x_{n}\neq x_{0})} {\displaystyle {\tfrac {2}{3-2}}} {\displaystyle {\frac {b}{a}}={\frac {1}{3}}x,} {\displaystyle \forall n\in \mathbb {N} ,\qquad a_{n+1}-a_{n}={\frac {2}{(3n+4)(3n+1)}}>0,} {\displaystyle f:\mathbb {N} \to {\mathcal {F}}} {\displaystyle \mathbf {h} \mathbf {i} \mathbf {j} \mathbf {k} \mathbf {l} \mathbf {m} \!} {\displaystyle \sum _{n}x_{n}.} {\displaystyle {\frac {1}{n(n+2)}}={\frac {1}{2}}\left({\frac {1}{n}}-{\frac {1}{n+2}}\right).} {\displaystyle x=r\cos \theta ,\;\;y=r\sin \theta ,} {\displaystyle a_{1},\;a_{2},\;a_{3}} {\displaystyle (a_{1},a_{2},a_{3})+(b_{1},b_{2},b_{3})=(a_{1}+b_{1},a_{2}+b_{2},a_{3}+b_{3}).} {\displaystyle \times \,} {\displaystyle {\mathit {h}}{\mathit {i}}{\mathit {j}}{\mathit {k}}{\mathit {l}}{\mathit {m}}\!} {\displaystyle \mathbf {n} \mathbf {o} \mathbf {p} \mathbf {q} \mathbf {r} \mathbf {s} \mathbf {t} \!} {\displaystyle \mathrm {H} \mathrm {I} \mathrm {J} \mathrm {K} \mathrm {L} \mathrm {M} \!} {\displaystyle \iff \,} {\displaystyle F+{\mathcal {C}}} {\displaystyle \color {Turquoise}{\text{Turquoise}}} {\displaystyle \cos ^{3}\theta +\sin ^{3}\theta ={\frac {\cos 3\theta +3\cos \theta -\sin ^{3}\theta +3\sin \theta }{4}};} {\displaystyle |\Delta a_{n}|<\varepsilon ,\;(\forall )n\geq n_{\varepsilon }} {\displaystyle |a_{n}-a|\leq b} {\displaystyle J={\frac {D(x,y)}{D(r,\theta )}}={\begin{vmatrix}{\frac {\partial x}{\partial r}}&{\frac {\partial x}{\partial \theta }}\\{\frac {\partial y}{\partial r}}&{\frac {\partial y}{\partial \theta }}\end{vmatrix}}={\begin{vmatrix}\cos \theta &-r\cdot \sin \theta \\\sin \theta &r\cdot \cos \theta \end{vmatrix}}=r\cos ^{2}\theta +r\sin ^{2}\theta =r,} {\displaystyle \amalg \P \S \%\dagger \ddagger \ldots \cdots \!} {\displaystyle {\dfrac {2}{4}}=0.5\qquad {\dfrac {2}{c+{\dfrac {2}{d+{\dfrac {2}{4}}}}}}=a} {\displaystyle (a*b)*c=a*(b*c),\;\forall a,b,c\in A.} {\displaystyle \div } {\displaystyle \mathrm {Z} \;} {\displaystyle a_{1}=a_{2}=\cdots =a_{n+1}=1.} {\displaystyle } {\displaystyle \setminus \,} {\displaystyle \color {YellowGreen}{\text{YellowGreen}}} {\displaystyle X^{y}} {\displaystyle n-1.} {\displaystyle a_{1}=b_{1},\;a_{2}=b_{2}} {\displaystyle \sum _{k=1}^{n}\exp(ik\theta )={\frac {\exp(in\theta )-1}{1-\exp(-i\theta )}},} {\displaystyle a_{ij}} {\displaystyle \;(\alpha \beta )(a_{1},a_{2},a_{3})=\alpha [\beta (a_{1},a_{2},a_{3})]} {\displaystyle {\begin{matrix}a&b&c\\d&e&f\\g&h&i\end{matrix}}} {\displaystyle 10^{30}a^{2+2}} {\displaystyle U(\mathbb {Z} [i],\cdot ).} {\displaystyle \sum _{n\geq 0}x_{n}} {\displaystyle \color {Orange}{\text{Orange}}} {\displaystyle {\mathcal {R}},} {\displaystyle [a_{n+1},b_{n+1}].} {\displaystyle {\tfrac {6}{9}}} {\displaystyle (a_{1},a_{2},a_{3})} {\displaystyle f(a)\!} {\displaystyle \mathrm {K} \,} {\displaystyle \sideset {_{1}^{2}}{_{3}^{4}}\prod _{a}^{b}\,\!} {\displaystyle z=e^{i\theta }+1;} {\displaystyle y=\tan x,} {\displaystyle I} {\displaystyle {\stackrel {\alpha }{\omega }}\,\!} {\displaystyle \forall y\in E,\;\exists x\in D\;{\text{ astfel încât }}y=f(x).} {\displaystyle \ldots } {\displaystyle a^{\,\!c+2}} {\displaystyle {\overrightarrow {OP}}={\vec {a}}=\mathbf {a} =(a_{1},a_{2},a_{3}).} {\displaystyle {}_{1}^{2}\!\Omega _{3}^{4}\,\!} {\displaystyle x,y,z} {\displaystyle \leqslant ,\nleqslant ,\eqslantless \!} {\displaystyle \Delta \;} {\displaystyle (\forall )a,b\in \mathbb {R} _{+}^{*}} {\displaystyle u(x)={\begin{cases}\exp {x}&{\mbox{dacă }}x\geq 0\\1&{\mbox{dacă }}x<0\end{cases}}} {\displaystyle a_{2}} {\displaystyle \nu \,} {\displaystyle \lim _{n\to \infty }2^{n}\left(S_{n}-{\frac {1}{4}}\right)^{n}=\lim _{n\to \infty }\left[1-{\frac {2n+3}{(n+1)(n+2)}}\right]^{n}={\frac {1}{e^{2}}}.} {\displaystyle n>2n_{\varepsilon }.} {\displaystyle =\sum _{n=0}^{\infty }a_{n}x^{n}} {\displaystyle z=\rho \cos \phi =3\cos {\frac {\pi }{4}}={\frac {3{\sqrt {2}}}{2}}.} {\displaystyle \color {Rhodamine}{\text{Rhodamine}}} {\displaystyle \Pi \;} {\displaystyle {\text{Teoremă.}}} {\displaystyle M>0} {\displaystyle 0={\frac {0}{1}},\quad 1={\frac {1}{1}},\quad 1,25={\frac {5}{4}},\quad 0,(1)={\frac {1}{9}}.} {\displaystyle a^{b^{c+2}}\!} {\displaystyle \color {BrickRed}{\text{BrickRed}}} {\displaystyle \{a\}} {\displaystyle {\tfrac {6}{3}}} {\displaystyle {\big \updownarrow }{\Big \updownarrow }{\bigg \updownarrow }{\Bigg \updownarrow }\dots {\Bigg \Updownarrow }{\bigg \Updownarrow }{\Big \Updownarrow }{\big \Updownarrow }} {\displaystyle |f_{1}(x)+f_{2}(x)+\cdots +f_{n}(x)-f(x)|<\varepsilon } {\displaystyle n} {\displaystyle \subseteq ,\nsubseteq ,\subsetneq ,\varsubsetneq ,\sqsubseteq \!} {\displaystyle S_{n}\in (0,1)} {\displaystyle a\;b} {\displaystyle z=a+ib} {\displaystyle |z|=2\cos {\frac {\theta }{2}},\quad \arg(z)={\frac {\theta }{2}}[2\pi ].} {\displaystyle x^{2}+2y^{2}=16,} {\displaystyle a*b=c.} {\displaystyle \left[{\frac {a}{b}}\right]\quad \left\lbrack {\frac {a}{b}}\right\rbrack } {\displaystyle {\mathcal {C}}\cap \left({\frac {3k+1}{3^{m}}},{\frac {3k+2}{3^{m}}}\right)=\emptyset ,\;\forall k,m\in \mathbb {N} .} {\displaystyle a_{ij}\in \mathbb {C} ,\;i,j={\overline {1,n}}.} {\displaystyle {\frac {\sin x}{x}}} {\displaystyle \color {Goldenrod}{\text{Goldenrod}}} {\displaystyle \surd ,{\sqrt {2}},{\sqrt[{n}]{}},{\sqrt[{3}]{x^{3}+y^{3} \over 2}}\!} {\displaystyle \lor \lor \vee ,\curlyvee ,\bigvee \!} {\displaystyle {\overline {AB}}} {\displaystyle \Leftrightarrow \;\left(x\in f^{-1}(A)\;\land \;x\notin f^{-1}(B)\right)\;\Leftrightarrow \;x\in f^{-1}(A)\setminus f^{-1}(B).} {\displaystyle {\big /}{\Big /}{\bigg /}{\Bigg /}\dots {\Bigg \backslash }{\bigg \backslash }{\Big \backslash }{\big \backslash }} {\displaystyle {\begin{matrix}&&&1&&&\\&&1&&1&&\\&1&&2&&1&\\1&&3&&3&&1\\\cdots &\cdots &\cdots &\cdots &\cdots &\cdots &\cdots &\end{matrix}}} {\displaystyle f,\!} {\displaystyle \chi \,} {\displaystyle \int _{a}^{b}x^{2}} {\displaystyle \wr } {\displaystyle y_{n}} {\displaystyle y:} {\displaystyle \Leftarrow ,\nLeftarrow ,\Longleftarrow \!} {\displaystyle \ni \,} {\displaystyle x\leq |x|} {\displaystyle \mathrm {n} \mathrm {o} \mathrm {p} \mathrm {q} \mathrm {r} \mathrm {s} \mathrm {t} \!} {\displaystyle {\begin{pmatrix}x&y\\z&v\end{pmatrix}}} {\displaystyle \textstyle {\frac {a}{b}}} {\displaystyle I_{1}=\left[0,{\frac {1}{9}}\right]\cup \left[{\frac {2}{3}},1\right].} {\displaystyle \bigcap _{i=_{1}}^{n}E_{i}} {\displaystyle \sum _{n=2}^{\infty }|x_{n}-x_{n-1}|} {\displaystyle x_{n}=\ln {\frac {n+1}{n}}=\ln(n+1)-\ln n.} {\displaystyle \lim _{a\to \infty }{\tfrac {1}{a}}} {\displaystyle 0<s-s_{3}<{\frac {1}{4^{4}}}<{\frac {1}{10^{2}}},\;0<s_{4}-s<{\frac {1}{5^{5}}}<{\frac {1}{10^{2}}}.} {\displaystyle a=card\;A,\;b=card\,B.} {\displaystyle \vdash } {\displaystyle A\cup \left(\bigcap _{i\in I}A_{i}\right)=\bigcap _{i\in I}(A\cup A_{i});} {\displaystyle f:[a,b]\times A\mapsto \mathbb {R} } {\displaystyle 10^{-2}} {\displaystyle f,g.} {\displaystyle l<1,} {\displaystyle \Box ,\blacksquare ,\diamond ,\Diamond \lozenge ,\blacklozenge ,\bigstar \!} {\displaystyle (a+b)+c=a+(b+c),\;\forall a,b,c\in \mathbb {R} } {\displaystyle S_{n}={\frac {1}{\sqrt[{p}]{n^{p}+a}}}+{\frac {1}{\sqrt[{p}]{n^{p}+2a}}}+\cdots +{\frac {1}{\sqrt[{p}]{n^{p}+na}}},} {\displaystyle {\begin{cases}A={\frac {1}{2}}\\B=-{\frac {1}{2}}\end{cases}}} {\displaystyle (-4,4{\sqrt {3}},-3).} {\displaystyle \bigoplus ,\bigotimes ,\bigodot \!} {\displaystyle X,Y} {\displaystyle r=\rho \sin \phi ,} {\displaystyle x\mapsto f(x,y)\in \mathbb {R} } {\displaystyle d\geq 2} {\displaystyle \color {JungleGreen}{\text{JungleGreen}}} {\displaystyle |x_{n+p}-x_{n}|={\frac {p}{(3n+3p+5)(3n+5)}}<{\frac {p}{3p(3n+5)}}={\frac {1}{3(3n+5)}}.} {\displaystyle x\in X,} {\displaystyle \int {\frac {x\mathrm {d} x}{\sqrt {1-x^{2}}}}=\int {\frac {1}{t}}\cdot {\sqrt {1-t^{2}}}\cdot \left({\frac {t\mathrm {d} t}{\sqrt {1-t^{2}}}}\right)=-\int \mathrm {d} t=-t+{\mathcal {C}}={\sqrt {1-t^{2}}}+{\mathcal {C}}.} {\displaystyle \int {\frac {\mathrm {d} x}{\sqrt {1-x^{2}}}}=\int {\frac {1}{\sin t}}(-\sin t\mathrm {d} t)=-\int \mathrm {d} t=-t+\mathrm {C} =-\arccos x+{\mathcal {C}}=\arcsin x+C.} {\displaystyle \left({\frac {1}{2}}\right)} {\displaystyle F(y)=\int _{0}^{1}f(x,y)dx=-{\frac {1}{2}}e^{-({\frac {x}{y}})^{2}}|_{0}^{1}={\frac {1}{2}}-{\frac {1}{2}}e^{-{\frac {1}{y^{2}}}}.} {\displaystyle \models } {\displaystyle \forall \varepsilon >0,\exists n(\varepsilon )\in \mathbb {N} } {\displaystyle Oxyz.} {\displaystyle x_{n}={\frac {1}{n{\sqrt {n+1}}}};} {\displaystyle P_{2}=(2,\tanh 2)} {\displaystyle |z|=\left|\cot {\frac {\theta }{2}}\right|,\quad \arg(z)={\begin{cases}-{\frac {\pi }{2}},&dac{\breve {a}}\;\theta \in [0,\pi )\\-{\frac {3\pi }{2}}[2\pi ],&dac{\breve {a}}\;\theta \in (-\pi ,0)\end{cases}}.} {\displaystyle {\mathcal {P}}(A)} {\displaystyle \color {BurntOrange}{\text{BurntOrange}}} {\displaystyle N} {\displaystyle |a_{n}-a|<\varepsilon .} {\displaystyle (a-\varepsilon ,a+\varepsilon )} {\displaystyle {\big \{}{\Big \{}{\bigg \{}{\Bigg \{}\dots {\Bigg \rangle }{\bigg \rangle }{\Big \rangle }{\big \rangle }} {\displaystyle \preceq } {\displaystyle B\subset Y,} {\displaystyle f:D\to \mathbb {R} } {\displaystyle a_{i}\in \mathbb {R} _{+},\;i={\overline {1,n+1}}} {\displaystyle {\mathcal {P}}(A)\cap {\mathcal {P}}(B)={\mathcal {P}}(A\cap B);} {\displaystyle 6,6,8.} {\displaystyle x/N(z)=\pm x\in \mathbb {Z} } {\displaystyle u''+p(x)u'+q(x)u=f(x),\quad x>a} {\displaystyle c\in A.} {\displaystyle -{\frac {\pi }{2}}} {\displaystyle \cap ,\Cap ,\sqcap ,\bigcap ,\setminus ,\smallsetminus \!} {\displaystyle {\tfrac {l}{L}}} {\displaystyle \csc } {\displaystyle n-1} {\displaystyle \color {SpringGreen}{\text{SpringGreen}}} {\displaystyle \color {Cyan}{\text{Cyan}}} {\displaystyle \color {SeaGreen}{\text{SeaGreen}}} {\displaystyle \mathbb {Z} [i]=\{x+iy\;:\;i\in \mathbb {C} ,\;i^{2}=-1\}.} {\displaystyle {\tilde {a}}\,} {\displaystyle a\times b} {\displaystyle A\subseteq A} {\displaystyle n>{\frac {\ln \varepsilon -\ln 2}{\ln 2-\ln 3}}.} {\displaystyle \lambda \;} {\displaystyle u_{n}} {\displaystyle 0<\theta <2\pi .} {\displaystyle f:\mathbb {R} ^{*}\to \mathbb {R} ^{*},\;f(x)={\frac {1}{x}}} {\displaystyle \forall \,} {\displaystyle {\mathfrak {u}}{\mathfrak {v}}{\mathfrak {w}}{\mathfrak {x}}{\mathfrak {y}}{\mathfrak {z}}\!} {\displaystyle \color {Dandelion}{\text{Dandelion}}} {\displaystyle |x|<3.} {\displaystyle {\binom {n}{k}}} {\displaystyle \bigtriangledown } {\displaystyle a'''\,} {\displaystyle f_{n}} {\displaystyle x\in {\mathcal {C}}\left(\bigcap _{i\in I}A_{i}\right)\;\Leftrightarrow \;x\notin \bigcap _{i\in I}A_{i}\;\Leftrightarrow \;\exists i_{0}\in I} {\displaystyle \alpha \cdot (x_{1},x_{2},\cdots ,x_{p})=(\alpha x_{1},\alpha x_{2},\cdots ,\alpha x_{p})} {\displaystyle E=12a(x^{2}-xy+y^{2})+6(x+y)(x-y)^{2}\geq 6(x+y)(x-y)^{2}={\frac {3}{2}}\left({\frac {b+c}{2}}\right)(b-c)^{2}\geq 0.} {\displaystyle a^{b}\cdot a^{c}=a^{b+c},\quad (a^{b})^{c}=a^{b\cdot c},\quad (a\cdot b)^{c}=a^{c}\cdot b^{c}.} {\displaystyle {\vec {a}}\times {\vec {b}}=-{\vec {b}}\times {\vec {a}},\qquad ({\vec {a}}\times {\vec {b}})\times {\vec {c}}\neq {\vec {a}}\times ({\vec {b}}\times {\vec {c}}).} {\displaystyle =a_{0}+a_{1}x+a_{2}x^{2}+\cdots } {\displaystyle {\tfrac {6}{21}}} {\displaystyle u_{n}>0,\;v_{n}>0.} {\displaystyle y} {\displaystyle 1^{n}=1\;(\forall )n\in \mathbb {N} .} {\displaystyle 0<s-s_{n}\leq {\frac {1}{(n!)^{2}}}\cdot {\frac {1}{3}},\;\forall n\geq 1.} {\displaystyle {\tfrac {c}{md}}} {\displaystyle {\text{Acesta este text }}\mathrm {roman\ normal,\ iar\ acesta\ } ^{\mathrm {exponent} }} {\displaystyle 1/z\in \mathbb {Z} [i].} {\displaystyle \mathbf {a} } {\displaystyle {\tfrac {d}{c}}} {\displaystyle \sum _{n=2}^{\infty }|x_{n}-x_{n-1}|,} {\displaystyle \mathrm {H} \Theta \mathrm {I} \mathrm {K} \Lambda \mathrm {M} \!} {\displaystyle \lim _{n\to \infty }{\frac {{\sqrt {5n^{2}-3n}}+2}{4n+1}}} {\displaystyle a{\text{ }}b} {\displaystyle \oslash } {\displaystyle a^{3}+b^{3}+c^{3}\geq 3abc.} {\displaystyle P.} {\displaystyle {\overline {ghi}}\ {\underline {jkl}}} {\displaystyle \infty ,\aleph ,\complement ,\backepsilon ,\eth ,\Finv ,\hbar \!} {\displaystyle \aleph _{0}} {\displaystyle n\geq n_{\varepsilon }} {\displaystyle {\tfrac {12}{16}}} {\displaystyle \mathrm {P} \,} {\displaystyle n\geq 4} {\displaystyle n\in \mathbb {N} ^{*},} {\displaystyle dt,\operatorname {d} t,\partial t,\nabla \psi \!} {\displaystyle \left\{{\frac {a}{b}}\right\}\quad \left\lbrace {\frac {a}{b}}\right\rbrace } {\displaystyle \eqcirc \circeq \triangleq \bumpeq \Bumpeq \doteqdot \risingdotseq \fallingdotseq \!} {\displaystyle 1+\cos \theta +\cos 2\theta +\cdots +\cos n\theta ={\frac {1}{2}}+{\frac {\sin[(n+1/2)\theta ]}{2\sin {\frac {\theta }{2}}}},} {\displaystyle A{\xleftarrow {\mbox{așa}}}B{\xrightarrow[{\mbox{sau așa}}]{}}C\,} {\displaystyle {\frac {a_{1}+a_{2}+\cdots +a_{n}}{n}}\geq {\sqrt[{n}]{a_{1}a_{2}\cdots a_{n}}}\geq {\frac {n}{{\frac {1}{a_{1}}}+{\frac {1}{a_{2}}}+\cdots +{\frac {1}{a_{n}}}}}} {\displaystyle {\frac {n}{2}}<(n-n_{\varepsilon })u_{n}<{\frac {\varepsilon }{2}}.} {\displaystyle {\tfrac {2+6}{3+9}}} {\displaystyle a_{i}\in \mathbb {R} _{+},\;i={\overline {1,n}}\;(n\in \mathbb {N} ^{*})} {\displaystyle \bot \,} {\displaystyle \int \left(f(x)+g(x)\right)\,\mathrm {d} x=\int f(x)\mathrm {d} x+\int g(x)\mathrm {d} x} {\displaystyle (x,y).} {\displaystyle \sum _{n\geq 1}{\frac {1}{n(n+1)}};} {\displaystyle {\tfrac {39}{91}}} {\displaystyle {\tfrac {15-12}{12}}} {\displaystyle \pi :=3.14159...} {\displaystyle A=B\;\Leftrightarrow \;A\subseteq B\land B\subseteq A} {\displaystyle J_{n}} {\displaystyle a_{1}a_{2}+\leq a_{1}+a_{2}.} {\displaystyle \Phi \;} {\displaystyle \varepsilon } {\displaystyle \leq \leq ,\lneq ,\leqq ,\nleqq ,\lneqq ,\lvertneqq \!} {\displaystyle N(z)\cdot N(z')=1,} {\displaystyle k\in \mathbb {Z} ^{+}} {\displaystyle \Im ,\imath ,\jmath ,\Bbbk ,\ell ,\mho ,\wp ,\Re ,\circledS \!} {\displaystyle z=-5-12i} {\displaystyle U\in {\mathcal {V}}(x),V\in {\mathcal {V}}(y)} {\displaystyle a^{r}\geq b^{r}\geq 0,} {\displaystyle \mathbf {a} \mathbf {b} \mathbf {c} \mathbf {d} \mathbf {e} \mathbf {f} \mathbf {g} \!} {\displaystyle {\text{ există un }}n\in \mathbb {N} {\text{ astfel încât }}A\sim \{1,2,\cdots ,n\};} {\displaystyle \succcurlyeq ,\curlyeqsucc \,} {\displaystyle {\text{ card}}\,A{\overset {\underset {\mathrm {def} }{}}{=}}n.} {\displaystyle {\begin{aligned}\angle AOB+\angle BOC+\angle COA&=360^{\circ }(\angle s{\text{ at a pt.}})\\120^{\circ }+150^{\circ }+\angle COA&=360^{\circ }\\\angle COA&=360^{\circ }-120^{\circ }-150^{\circ }\\&=90^{\circ }\end{aligned}}} {\displaystyle {\tfrac {20}{94}}} {\displaystyle a_{n}={\frac {2n}{3n+1}}<{\frac {2n}{3n}}={\frac {2}{3}},} {\displaystyle s=\sum _{n=0}^{\infty },} {\displaystyle f(x_{\lambda })=\lambda .\!} {\displaystyle \xi \;} {\displaystyle \ll } {\displaystyle y\leq x.} {\displaystyle {\text{if }}n{\text{ is even}}} {\displaystyle \left\langle {\frac {a}{b}}\right\rangle } {\displaystyle \rho \,} {\displaystyle {\frac {a}{b}}\ {\tfrac {a}{b}}} {\displaystyle a\neq 0;\;a^{1}=a;\;a^{n+1}=a\cdot a^{n}\;(\forall )n\in \mathbb {N} .} {\displaystyle (x_{n})_{n\in \mathbb {N} }} {\displaystyle (r,\theta ,z)} {\displaystyle \mathbb {R} ^{3}} {\displaystyle x{\mathcal {R}}y\land y{\mathcal {R}}x\;\Rightarrow x=y,\;\forall x,y\in A;} {\displaystyle \Pi } {\displaystyle A\Delta B=(A\cup B)\setminus (B\cap A).} {\displaystyle FV_{1}+FV_{2}+\ldots {}+FV_{n}} {\displaystyle \prod _{1\leq i\leq n \atop 1\leq j\leq m\ }M_{i,j}} {\displaystyle z=a+ib\in U(\mathbb {Z} [i],\cdot ),} {\displaystyle c.} {\displaystyle z\in \mathbf {U} \left(\mathbb {Z} [{\sqrt {d}}],\cdot \right).} {\displaystyle {\tfrac {4}{6}}} {\displaystyle >,\ngtr ,\gg ,\not \gg ,\ggg ,\not \ggg ,\gtrdot \!} {\displaystyle \exp _{a}b=a^{b},\exp b=e^{b},10^{m}\!} {\displaystyle \eta \theta \iota \kappa \lambda \mu \!} {\displaystyle s} {\displaystyle ax^{2}+bx+c=0} {\displaystyle f:I\to \mathbb {R} ,\;I} {\displaystyle D} {\displaystyle |q|\geq 1,} {\displaystyle {\tfrac {a}{c}}} {\displaystyle \int _{0}^{1}\lim _{y\to 0}f(x,y)dx.} {\displaystyle {\mathfrak {A}}{\mathfrak {B}}{\mathfrak {C}}{\mathfrak {D}}{\mathfrak {E}}{\mathfrak {F}}{\mathfrak {G}}\!} {\displaystyle ={\frac {1}{n}}\mathbf {e} _{n}\leq {\frac {y_{n}}{n}}<{\frac {y_{1}}{n}}.} {\displaystyle p\lor q,\;p\land q,\;p\rightarrow q,\;p\leftrightarrow q} {\displaystyle \star } {\displaystyle \left\uparrow {\frac {a}{b}}\right\downarrow \quad \left\Uparrow {\frac {a}{b}}\right\Downarrow \quad \left\updownarrow {\frac {a}{b}}\right\Updownarrow } {\displaystyle [a,b]} {\displaystyle 5^{o}} {\displaystyle C=(c_{ij})_{(i,j)\in M\times N}} {\displaystyle ()\,[]\,\{\}\,||\,\|\|\,\langle \rangle \,\lfloor \rfloor \,\lceil \rceil \,} {\displaystyle {\mathcal {C}}.} {\displaystyle \uplus } {\displaystyle \land \land \wedge ,\curlywedge ,\bigwedge \!} {\displaystyle \;{\text{ oricare ar fi }}B\subsetneqq A\;{\text{ avem }}{\text{card}}A\neq {\text{card}}B.} {\displaystyle \mathrm {5} \mathrm {6} \mathrm {7} \mathrm {8} \mathrm {9} \!} {\displaystyle {\tfrac {c}{c-d}}} {\displaystyle s_{n}=\sum _{k=1}^{n}x_{k}=\sum _{k=1}^{n}\left({\frac {1}{k}}-{\frac {1}{k+1}}=1-{\frac {1}{n+1}},\;\forall n\in \mathbb {N} ^{*}.\right)} {\displaystyle A,B.} {\displaystyle \gg } {\displaystyle (A\Delta B)\Delta C=A\Delta (B\Delta C)} {\displaystyle \color {BlueViolet}{\text{BlueViolet}}} {\displaystyle x,} {\displaystyle {\tfrac {30}{70}}} {\displaystyle a^{i}=a^{i+j}.} {\displaystyle \iint _{\mathbf {R} }(16-x^{2}-2y^{2})dA=\int _{0}^{2}\int _{0}^{2}(16-x^{2}-2y^{2})dxdy=} {\displaystyle n=7} {\displaystyle {\begin{vmatrix}x&y\\z&v\end{vmatrix}}} {\displaystyle |x|=|y+z|\leq |y|+|z|=|y|+|x-y|,} {\displaystyle card\,A=\aleph _{c}} {\displaystyle \mathrm {H} \,} {\displaystyle \vartriangleleft \ntriangleleft \vartriangleright \ntriangleright \!} {\displaystyle \sum _{n=1}^{\infty }f_{n}.} {\displaystyle (f_{n}(x))_{n\in \mathbb {N} }} {\displaystyle {\begin{bmatrix}0&\cdots &0\\\vdots &\ddots &\vdots \\0&\cdots &0\end{bmatrix}}} {\displaystyle PV={\frac {PMT}{i}}} {\displaystyle {\sqrt {x^{2}+y^{2}}}} {\displaystyle \sum _{k=1}^{n}a_{ik}\alpha _{ki}=D,\quad \sum _{k=1}^{n}a_{ki}\alpha _{ik}=D,\quad i=1,2,\cdots ,n,} {\displaystyle \zeta \;} {\displaystyle {\text{H}}_{2}{\text{O este formula pentru apă}}} {\displaystyle \textstyle \int _{-N}^{N}e^{x}\,dx} {\displaystyle {\mathfrak {ABCDEFabcdef123456}}\,} {\displaystyle {\tfrac {100-p}{100}}} {\displaystyle {\boldsymbol {\varepsilon }}{\boldsymbol {\digamma }}{\boldsymbol {\varkappa }}{\boldsymbol {\varpi }}\!} {\displaystyle (m,n)} {\displaystyle X\in {\mathcal {P}}(A)\cup {\mathcal {P}}(B)\;\Leftrightarrow \;X\in {\mathcal {P}}(A)\;\lor \;X\in {\mathcal {P}}(B)\;\Leftrightarrow \;X\subset A\;\lor \;X\subset B\;\Rightarrow } {\displaystyle {\dot {x}},{\ddot {x}}} {\displaystyle j<k,\;i_{j}<i_{k}.} {\displaystyle \succeq } {\displaystyle \Leftrightarrow ,\nLeftrightarrow ,\Longleftrightarrow \iff \!} {\displaystyle \bigcirc ,\triangle \bigtriangleup ,\bigtriangledown \!} {\displaystyle PV={\frac {PMT_{1}}{(1+i)^{1}}}+{\frac {PMT_{2}}{(1+i)^{2}}}+\ldots {}+{\frac {PMT_{n}}{(1+i)^{n}}}+{\frac {FV}{(1+i)^{n}}}=\sum _{t=1}^{n}{\frac {PMT_{t}}{(1+i)^{t}}}+{\frac {FV}{(1+i)^{t}}}} {\displaystyle {\tfrac {100}{p}}} {\displaystyle \Delta a_{n}=a_{n+1}-a_{n},\forall n\in \mathbb {N} } {\displaystyle \oplus } {\displaystyle D=\det(a_{ij})} {\displaystyle z_{1}=x_{1}+iy_{1},\;z_{2}=x_{2}+iy_{2}} {\displaystyle {\mathit {u}}{\mathit {v}}{\mathit {w}}{\mathit {x}}{\mathit {y}}{\mathit {z}}\!} {\displaystyle A+O=O+A,\;\forall A\in {\mathcal {M}}_{mn}.} {\displaystyle {\tfrac {a+c}{b+d}}} {\displaystyle 1,41<{\sqrt {2}}<1,42} {\displaystyle \mathbf {b} =b_{1}\mathbf {i} +b_{2}\mathbf {j} +b_{3}\mathbf {k} } {\displaystyle \Delta } {\displaystyle \Vvdash \nvdash \nVdash \nvDash \nVDash \!} {\displaystyle \operatorname {d} y/\operatorname {d} x,{\operatorname {d} y \over \operatorname {d} x},{\partial ^{2} \over \partial x_{1}\partial x_{2}}y\!} {\displaystyle a^{2}} {\displaystyle s_{n}} {\displaystyle P={\begin{pmatrix}1&2&\cdots &n\\i_{1}&i_{2}&\cdots &i_{n}\end{pmatrix}}.} {\displaystyle u_{n}u_{n+1}<0,\;\forall n\in \mathbb {N} .} {\displaystyle x,y\in X,x\neq y} {\displaystyle (1,-{\frac {\pi }{2}},{\frac {\pi }{4}}).} {\displaystyle {\frac {b+c}{2}}-a\leq 0,} {\displaystyle {\mathcal {P}}(A)\cup {\mathcal {P}}(B)\subset {\mathcal {P}}(A\cup B);} {\displaystyle {\frac {1}{3\cdot 5}}={\frac {1}{2}}\left({\frac {1}{3}}-{\frac {1}{5}}\right)} {\displaystyle \sum _{n=1}^{\infty }u_{n}} {\displaystyle {\tfrac {2}{4}}=0.5} {\displaystyle \mathrm {I} \;} {\displaystyle =\,} {\displaystyle S_{n}=\sum _{k=1}^{n}{\frac {1}{{\sqrt {k+\alpha }}+{\sqrt {n+\alpha +1}}}}=\sum _{k=1}^{n}{\frac {{\sqrt {k+\alpha }}-{\sqrt {k+\alpha +1}}}{-1}}=} {\displaystyle \alpha \in \mathbb {R} \setminus \{0\}} {\displaystyle A^{2}} {\displaystyle \Theta \;} {\displaystyle \otimes } {\displaystyle n_{0}=n_{0}(\varepsilon )\in \mathbb {N} } {\displaystyle >{\frac {1}{\sqrt {n+n}}}+{\frac {1}{\sqrt {n+n}}}+\cdots +{\frac {1}{\sqrt {n+n}}}={\sqrt {\frac {n}{2}}}.} {\displaystyle a^{3}+b^{3}+c^{3}\geq 2\left({\frac {b+c}{2}}-a\right)^{3}+3abc.} {\displaystyle \mathbf {a} =(a_{1},a_{2},a_{3})}  BNLW\aOiwzl;~.2BEOUdrw߅҉'r;o^ hnJ|3bk@ P/8<VB7TpcM!49sPUjs| -<-7GYbl2vz}%4(CTX:COGWK^o&u-|-M& 59tES^JdBhr8iVt#"|a (1'ORgjvV{̱y  o G 1 CD Z Pat}t&|ƻ Z[V)9=DMTTFjmxx}|)ůBS"3er}rHz`n+z= 8ge-%2Ag*zM@,6>WJvOƧ/+sDNjU>\t{܉<R)/<IT˃҈sl(Q@{OHxņNA &9C.HUmepB{X 'q !3?=J\dt1bm !&D<`pCtX xj {\displaystyle \theta =\arctan {\frac {6}{6}}={\frac {\pi }{4}}.} {\displaystyle \lim u,\liminf v,\limsup w\!} {\displaystyle A_{n}^{m}.} {\displaystyle {\tfrac {8}{12}}} {\displaystyle \emptyset .} {\displaystyle D.} {\displaystyle 0^{n}=0} {\displaystyle \theta \in [0,2\pi ],} {\displaystyle \intercal \barwedge \veebar \doublebarwedge \between \pitchfork \!} {\displaystyle x+y<0.} {\displaystyle a>0;} {\displaystyle \mathrm {N} \Xi \Pi \mathrm {P} \Sigma \mathrm {T} \!} {\displaystyle (u_{1}+u_{2}+\cdots +u_{k_{1}})+(u_{k_{1}+1}+\cdots +u_{k_{2}})+\cdots +(u_{k_{n}+1}+\cdots +u_{k_{n+1}})+\cdots } {\displaystyle \Delta =-21+20i.} {\displaystyle \mathbb {H} \mathbb {I} \mathbb {J} \mathbb {K} \mathbb {L} \mathbb {M} \!} {\displaystyle x_{2}^{3}\,\!} {\displaystyle \color {YellowOrange}{\text{YellowOrange}}} {\displaystyle f^{-1}({\mathcal {C}}_{Y}B)={\mathcal {C}}_{X}f^{-1}(B).} {\displaystyle \alpha \,} {\displaystyle \nu \xi \pi \rho \sigma \tau \!} {\displaystyle \mathrm {T} \,} {\displaystyle f:\mathbb {R} \to \mathbb {R} _{0}^{+}} {\displaystyle y=\cot x;} {\displaystyle \phi \in [0,\pi ]} {\displaystyle {\vec {a}}\,} {\displaystyle \left(\mathbb {Z} [d],\cdot \right)} {\displaystyle \subseteq } {\displaystyle a\,{\bmod {\,}}b\,} {\displaystyle x_{n}\leq x_{n+1},\;\forall n\in \mathbb {N} } {\displaystyle {\text{Teoremă. (Criteriul general de convergență al lui }}} {\displaystyle x_{1},x_{2},\cdots ,x_{n}} {\displaystyle \Sigma } {\displaystyle f_{n}:E\to \mathbb {R} .} {\displaystyle {\begin{array}{lcr}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}} {\displaystyle {\mathcal {C}}} {\displaystyle {\tfrac {a}{a-b}}} {\displaystyle C_{n}^{k}={\frac {n!}{k!(n-k)!}},} {\displaystyle x\in f^{-1}(A\setminus B)\;\Leftrightarrow \;f(x)\in A\setminus B\;\Leftrightarrow \;\left(f(x)\in A\;\land f(x)\notin B\right)\;\Leftrightarrow } {\displaystyle x,y,} {\displaystyle {\sqrt {\pi }}} {\displaystyle a_{1},a_{2},a_{3}.} {\displaystyle a+(-a)=0} {\displaystyle \operatorname {sgn}(x)={\begin{cases}-1&{\text{dacă }}x<0,\\0&{\text{dacă }}x=0,\\1&{\text{dacă }}x>0.\end{cases}}} {\displaystyle \arctan {\frac {y}{x}}} {\displaystyle \alpha \in \mathbb {R} ,} {\displaystyle \lim _{n\to \infty }n^{\alpha }x_{n}=\lim _{n\to \infty }n^{\alpha }{\frac {1}{n^{a}({\sqrt[{3}]{(n+1)^{2}}}+{\sqrt[{3}]{n(n+1)}}+{\sqrt[{3}]{n^{2}}})}}.} {\displaystyle 10^{-2}:} {\displaystyle \Re } {\displaystyle s_{3}=-0,7870370370} {\displaystyle {\tfrac {2}{2+3}}} {\displaystyle \Omega \;} {\displaystyle I,\!} {\displaystyle a,b,c\in \mathbb {R} _{+},} {\displaystyle S_{n}={\frac {1}{1\cdot 3}}+{\frac {1}{2\cdot 4}}+\cdots +{\frac {1}{n(n+2)}}.} {\displaystyle |x_{n+p}-x_{n}|=\left|\sum _{k=1}^{n+p}{\frac {\cos(k!)}{k(k+1)}}-\sum _{k=1}^{n}{\frac {\cos(k!)}{k(k+1)}}\right|=\sum _{k=n+1}^{n+p}{\frac {\cos(k!)}{k(k+1)}}\leq } {\displaystyle \rightarrow \to ,\nrightarrow ,\longrightarrow \!} {\displaystyle \mathrm {a} \mathrm {b} \mathrm {c} \mathrm {d} \mathrm {e} \mathrm {f} \mathrm {g} \!} {\displaystyle \langle x,y\rangle =x_{1}y_{1}+x_{2}y_{2}+\cdots +x_{p}y_{p},} {\displaystyle {\sqrt[{b}]{a}}} {\displaystyle {\mathit {A}}{\mathit {B}}{\mathit {C}}{\mathit {D}}{\mathit {E}}{\mathit {F}}{\mathit {G}}\!} {\displaystyle \rho ={\sqrt {x^{2}+y^{2}+z^{2}}}={\sqrt {1^{2}+(-1)^{2}+1^{2}}}={\sqrt {3}},} {\displaystyle {\cfrac {2}{c+{\cfrac {2}{d+{\cfrac {2}{4}}}}}}=a} {\displaystyle a_{1}} {\displaystyle A,B,C\in {\mathcal {P}}(M),} {\displaystyle r,} {\displaystyle \Rightarrow \;1=(A+B)n+2A} {\displaystyle a^{r}(a-b)(a-c)+b^{r}(b-a)(b-c)\geq 0.} {\displaystyle {\begin{cases}x={\frac {m_{2}x_{2}-m_{1}x_{1}-(y_{2}-y_{1})}{m_{2}-m_{1}}}\\y=y_{i}+m_{i}(x-x_{i});\quad (i=1,2)\end{cases}}} {\displaystyle \lim _{n\to \infty }\ln(n+1)=\infty ,} {\displaystyle \Delta =\{t_{0},t_{1},\cdots ,t_{n}\},} {\displaystyle Oz} {\displaystyle (r,\theta ),} {\displaystyle {\tfrac {c-d}{d}}} {\displaystyle w} {\displaystyle \eta \;} {\displaystyle {\tfrac {3}{5}}} {\displaystyle (x_{1},x_{2},\cdots ,x_{n})} {\displaystyle \textstyle \prod _{i=1}^{N}x_{i}} {\displaystyle \mathbf {H} \mathbf {I} \mathbf {J} \mathbf {K} \mathbf {L} \mathbf {M} \!} {\displaystyle x,y\in \mathbb {R} ,} {\displaystyle z\times 1=z,\;\forall z\in \mathbb {C} .} {\displaystyle n\in \mathbb {N} } {\displaystyle {\tfrac {p}{100}}} {\displaystyle (a,0)} {\displaystyle \mathrm {E} \,} {\displaystyle \pm \,} {\displaystyle m_{2}=1/\cosh ^{2}2} {\displaystyle \{a,b\}} {\displaystyle \left(\bigcap _{i\in I}A_{i}\right)\cup \left(\bigcap _{i\in J}B_{j}\right)=\bigcap _{(i,j)\in I\times J}(A_{i}\cup B_{j}).} {\displaystyle \varpi } {\displaystyle 10^{30}a^{2+2}\,\!} {\displaystyle {\tfrac {100}{100}}} {\displaystyle a_{i},b_{i}\in \mathbb {R} ,\;i={\overline {1,n}},\;n\in \mathbb {N} ^{*}.} {\displaystyle a_{i,j}b_{f'}} {\displaystyle {\tfrac {5}{4}}} {\displaystyle z_{1}(z_{2}z_{3})=(z_{1}z_{2})z_{3},\;\forall z_{1},z_{2},z_{3}\in \mathbb {C} ;} {\displaystyle {\text{xyz}}\!} {\displaystyle \Pi \,} {\displaystyle \mathrm {H} \;} {\displaystyle {\frac {\displaystyle \sum _{k=1}^{N}k^{2}}{a}}} {\displaystyle r={\sqrt {6^{2}+6^{2}}}=6{\sqrt {2}}} {\displaystyle B,} {\displaystyle z_{1}z_{2}=(x_{1}x_{2}-y_{1}y_{2})+i(x_{1}y_{2}+x_{2}y_{1})} {\displaystyle {\frac {a_{1}}{b_{1}}}} {\displaystyle a\quad b} {\displaystyle x-y=z,} {\displaystyle a,b\in \mathbb {R} } {\displaystyle P_{1}=(0,0)} {\displaystyle ABCDEFabcdef123456\,} {\displaystyle x\equiv a{\pmod {b}}\,} {\displaystyle \cos(2\theta )=\cos ^{2}\theta -\sin ^{2}\theta \,} {\displaystyle {\big \|}{\Big \|}{\bigg \|}{\Bigg \|}\dots {\Bigg |}{\bigg |}{\Big |}{\big |}} {\displaystyle \amalg } {\displaystyle I_{0}=[0,1].} {\displaystyle (\forall )\varepsilon >0,\;(\exists )n_{\varepsilon }\in \mathbb {N} ^{*}} {\displaystyle X} {\displaystyle l} {\displaystyle (a,b)} {\displaystyle \lim _{n\to \infty }y_{n}=\lim _{n\to \infty }x_{n}.} {\displaystyle \textstyle \int \limits _{-N}^{N}e^{x}\,dx} {\displaystyle \alpha \cdot (0,0,0)=(0,0,0)} {\displaystyle |u_{n_{\varepsilon }+1}+\cdots +u_{n}|<{\frac {\varepsilon }{2}}} {\displaystyle \biguplus } {\displaystyle \therefore ,\because ,\And \!} {\displaystyle f\!} {\displaystyle a\,b} {\displaystyle a+b} {\displaystyle {\dot {a}}\,} {\displaystyle (a_{1},a_{2},a_{3})+(-b_{1},-b_{2},-b_{3}){\overset {def}{=}}(a_{1},a_{2},a_{3})-(b_{1},b_{2},b_{3}).} {\displaystyle x_{0}\in \mathbb {R} } {\displaystyle A\notin A,} {\displaystyle B=A.} {\displaystyle f:[a,b]\times (c,d)\mapsto \mathbb {R} } {\displaystyle \mathrm {A} \;} {\displaystyle m>i+j,\;m=k\cdot j.} {\displaystyle |\,|} {\displaystyle x^{\prime },y^{\prime \prime }} {\displaystyle (a,b,c)\sim (0,1,1).} {\displaystyle {\mbox{Im}}f\!} {\displaystyle z_{1}-z_{2}=(x_{1}-x_{2})+i(y_{1}-y_{2})} {\displaystyle \dots } {\displaystyle {\tfrac {5}{12}}} {\displaystyle \forall \varepsilon >0,\;\exists n(\varepsilon )\in \mathbb {N} \;} {\displaystyle a,b,c,x,y,z\in \mathbb {R} ,} {\displaystyle (u_{n})_{n}} {\displaystyle \int {\frac {\mathrm {d} x}{\sqrt {1-x^{2}}}}\;,\;x\in [-1,1];} {\displaystyle \varsigma } {\displaystyle ({\big (}{\Big (}{\bigg (}{\Bigg (}\,} {\displaystyle i;} {\displaystyle (-a_{1},-a_{2},-a_{3})} {\displaystyle \mathrm {\Coppa} \mathrm {\coppa} \mbox{\coppa} \mathrm {\Digamma} \mathrm {\Koppa} \mathrm {\koppa} \mathrm {\Sampi} \mathrm {\sampi} \mathrm {\Stigma} \mathrm {\stigma} \mathrm {\varstigma} } {\displaystyle \int {\frac {1}{x}}\mathrm {d} x=\ln |x|+{\mathcal {C}}.} {\displaystyle \operatorname {sgn} :\mathbb {R} \to \{-1,0,1\}} {\displaystyle \alpha \geq 0} {\displaystyle x\in E} {\displaystyle \ldots \ldots } {\displaystyle \varepsilon :\varepsilon |=0.} {\displaystyle 0\cdot (a_{1},a_{2},a_{3})=(0,0,0)} {\displaystyle \mathrm {T} \;} {\displaystyle {\tfrac {10}{6}}} {\displaystyle \color {OrangeRed}{\text{OrangeRed}}} {\displaystyle \geq \geq ,\gneq ,\geqq ,\ngeqq ,\gneqq ,\gvertneqq \!} {\displaystyle y=\cosh x-1} {\displaystyle \lim _{n\to \infty }{\frac {1}{3^{n}}}=0,\quad \lim _{n\to \infty }{\frac {n}{3^{n}}}=0} {\displaystyle C_{n}^{k}={\frac {n(n-1)(n-2)\cdots (n-k+1)}{p!}}={\frac {n!}{k!(n-k)!}}.} {\displaystyle x_{n}={\frac {n^{2}}{n+1}},n\in \mathbb {N} .} {\displaystyle \color {TealBlue}{\text{TealBlue}}} {\displaystyle \color {RawSienna}{\text{RawSienna}}} {\displaystyle j.} {\displaystyle a''''\,} {\displaystyle m} {\displaystyle Z_{1}=-1-2i,\;Z_{2}=1+2i.} {\displaystyle {\breve {a}}\,} {\displaystyle \int _{-N}^{N}e^{x}\,dx} {\displaystyle p\Leftrightarrow q} {\displaystyle \exists \,} {\displaystyle \circ } {\displaystyle V\in \mathbb {V} (x)} {\displaystyle a^{2}\,\!} {\displaystyle a=t_{0}<t_{1}<\cdots <t_{n}=b} {\displaystyle (f_{n})_{n\in \mathbb {N} },} {\displaystyle z_{1}\cdot z_{2}=(x_{1}x_{2}+dy_{1}y_{2})+(x_{1}y_{2}+y_{1}x_{2}){\sqrt {d}}\in \mathbb {Z} [{\sqrt {d}}].} {\displaystyle \lor \,} {\displaystyle Z_{1}=-1+5i,\;Z_{2}=1-5i.} {\displaystyle l_{s}(a),l_{d}(a)\!} {\displaystyle \Psi \,} {\displaystyle \bigcap _{i\in I}\left({\mathcal {C}}A_{i}\right)\subseteq {\mathcal {C}}\left(\bigcup _{i\in I}A_{i}\right)} {\displaystyle {\tfrac {27}{12}}} {\displaystyle {\frac {1}{n(n+2)}}={\frac {A}{n}}+{\frac {B}{n+2}}\;\Rightarrow \;{\frac {1}{n(n+2)}}={\frac {(A+B)n+2A}{n(n+2)}}\;\Rightarrow } {\displaystyle \sum _{k=1}^{n}a_{jk}\alpha _{kj}=D\delta _{ji},\quad \sum _{k=1}^{n}a_{ki}\alpha _{jk}=D\delta _{ij},\quad \delta _{ij}={\begin{cases}0,&i\neq j,\\1,&i=j.\end{cases}}} {\displaystyle a_{i,j}b_{f'}\,\!} {\displaystyle {\tfrac {120}{360}}} {\displaystyle \vee } {\displaystyle \color {PineGreen}{\text{PineGreen}}} {\displaystyle |x+y|=x+y\leq |x|+|y|} {\displaystyle {\tfrac {2}{28}}} {\displaystyle f:D\to E,} {\displaystyle z_{1}=z_{2}\;\Leftrightarrow \;x_{1}=x_{2}} {\displaystyle \succ ,\nsucc ,\succeq ,\nsucceq ,\succneqq \!} {\displaystyle \cup ,\Cup ,\sqcup ,\bigcup ,\bigsqcup ,\uplus ,\biguplus \!} {\displaystyle X.} {\displaystyle k-1} {\displaystyle a.} {\displaystyle x\in {\mathcal {C}}\left(\bigcup _{i\in I}A_{i}\right).} {\displaystyle {\check {a}}\,} {\displaystyle \sum _{n=1}^{\infty }{\frac {1}{n}}} {\displaystyle {\overline {\overline {z}}}=z,\qquad z{\overline {z}}=|z|^{2},\qquad } {\displaystyle {\tfrac {y}{x}}} {\displaystyle {\sqrt {2}}} {\displaystyle \sigma \,} {\displaystyle C,} {\displaystyle \alpha >0} {\displaystyle -a>-b;} {\displaystyle (\exists )\;z'\in \mathbb {Z} [{\sqrt {d}}]} {\displaystyle \top \,} {\displaystyle F(y)=\int _{a}^{b}f(x,y)dx} {\displaystyle x_{0}\in E} {\displaystyle ({\mathcal {C}})\subset {\mathcal {D}}.} {\displaystyle \mathbb {R} ^{n}} {\displaystyle \smile \frown \wr \triangleleft \triangleright \!} {\displaystyle A} {\displaystyle \tanh } {\displaystyle \lim _{x\to \infty }\exp(-x)=0} {\displaystyle \cdot ,*\ast ,\star ,\circ ,\bullet \!} {\displaystyle (\alpha \in \mathbb {R} ),} {\displaystyle a_{2}\,\!} {\displaystyle f(n)={\begin{cases}n/2&\quad {\text{pentru }}n{\text{ par}}\\-(n+1)/2&\quad {\text{pentru }}n{\text{ impar}}\\\end{cases}}} {\displaystyle a_{j}b_{i_{j}}+a_{k}b_{i_{k}}\geq a_{j}b_{i_{k}}+a_{k}b_{i_{j}}.} {\displaystyle \color {CornflowerBlue}{\text{CornflowerBlue}}} {\displaystyle (s_{n})_{n}} {\displaystyle \bigcap } {\displaystyle W} {\displaystyle {\sqrt {1-e^{2}}}\!} {\displaystyle \lim _{n\to \infty }x_{n}=0,} {\displaystyle \mp } {\displaystyle n-n_{\varepsilon }>n-{\frac {n}{2}}={\frac {n}{2}}.} {\displaystyle \mathrm {I} \,} {\displaystyle {\hat {a}}\,} {\displaystyle {\dot {a}},{\ddot {a}},{\acute {a}},{\grave {a}}\!} {\displaystyle \sigma (P)} {\displaystyle (ab)^{n}=a^{n}\cdot b^{n},\;a,b\in \mathbb {R} ,\;(\forall )n\in \mathbb {N} ;} {\displaystyle \mathbf {ABCDEFabcdef123456} \,} {\displaystyle I_{0},I_{1},I_{2},\cdots } {\displaystyle A_{n}^{m}} {\displaystyle (0,0,0)} {\displaystyle \emptyset ;} {\displaystyle A\neq 0} {\displaystyle \alpha =a+{\frac {2}{3}}} {\displaystyle D_{ji},} {\displaystyle p=n} {\displaystyle f:A\subseteq \mathbb {R} \to \mathbb {R} ,\;f(x)=y,} {\displaystyle \succ } {\displaystyle \left|{\frac {2n}{3n+1}}-{\frac {2}{3}}\right|<\varepsilon \;\Leftrightarrow \;\left|{\frac {-2}{3(3n+1)}}\right|<\varepsilon \;\Leftrightarrow \;-\varepsilon <{\frac {2}{3(3n+1)}}<\varepsilon .} {\displaystyle {\frac {\partial f}{\partial y}}} {\displaystyle (g\circ f)(x)=g(f(x))=x,\;\forall x\in X,} {\displaystyle A,B,} {\displaystyle D,E} {\displaystyle {\hat {a}},{\widehat {a}},{\vec {a}}\!} {\displaystyle (a_{j}-a_{k})(b_{i_{j}}-b_{ik})\geq 0} {\displaystyle \coprod _{i=1}^{N}x_{i}} {\displaystyle \color {Maroon}{\text{Maroon}}} {\displaystyle {\mathcal {N}}{\mathcal {O}}{\mathcal {P}}{\mathcal {Q}}{\mathcal {R}}{\mathcal {S}}{\mathcal {T}}\!} {\displaystyle \color {WildStrawberry}{\text{WildStrawberry}}} {\displaystyle (a,b),\;(a,b)\cup (c,d),\;\mathbb {R} \;(} {\displaystyle \sin ^{5}\theta ={\frac {\sin 5\theta -5\sin 3\theta +10\sin \theta }{16}}.} {\displaystyle 3^{-m}<{\frac {\beta -\alpha }{6}}.} {\displaystyle k\in \mathbb {N} ,p\leq n,} {\displaystyle (f_{n})_{n\in \mathbb {N} }.} {\displaystyle \implies \,} {\displaystyle \color {Bittersweet}{\text{Bittersweet}}} {\displaystyle (A+B)+C=A+(B+C),\;\forall A,B,C\in {\mathcal {M}}_{mn};} {\displaystyle 0.10{\overline {00101010}}} {\displaystyle \left({\begin{matrix}n\\r\end{matrix}}\right)={\frac {n!}{r!(n-r)!}}} {\displaystyle \cos } {\displaystyle i.} {\displaystyle 0<y_{n}-\mathbf {e} _{n}=\left(1+{\frac {1}{n}}\right)^{n+1}-\left(1+{\frac {1}{n}}\right)^{n}={\frac {1}{n}}\cdot \left(1+{\frac {1}{n}}\right)^{n}=} {\displaystyle \mathrm {d} x=-\sin t\mathrm {d} t.} {\displaystyle {\frac {a^{m}}{a^{n}}}=a^{m-n},\;a\in \mathbb {R} ^{*},\;(\forall )m,n\in \mathbb {N} ,\;m\geq n;} {\displaystyle \succsim ,\succnsim ,\succapprox ,\succnapprox \,} {\displaystyle {\frac {n!}{k!(n-k)!}}={n \choose k}} {\displaystyle \sideset {}{'}\sum _{n=1}C_{n}} {\displaystyle Z_{1}=-2+3i,\;Z_{2}=2-3i.} {\displaystyle a\!b} {\displaystyle \|\,\|} {\displaystyle \varepsilon (P)=(-1)^{\sigma (P)},} {\displaystyle d:X\times X\to \mathbb {R} .} {\displaystyle a\in S.} {\displaystyle PV={\frac {FV}{(1+i)^{n}}}} {\displaystyle \;\alpha [(a_{1},a_{2},a_{3})+(b_{1},b_{2},b_{3})]=\alpha (a_{1},a_{2},a_{3})+\alpha (b_{1},b_{2},b_{3})]} {\displaystyle \color {MidnightBlue}{\text{MidnightBlue}}} {\displaystyle \color {Melon}{\text{Melon}}} {\displaystyle \diagup \diagdown \centerdot \ltimes \rtimes \leftthreetimes \rightthreetimes \!} {\displaystyle a\in A_{2}} {\displaystyle [V_{3}]} {\displaystyle \sum _{n=1}^{\infty }{\frac {n}{3^{n}}}={\frac {3}{4}}.} {\displaystyle g_{0}} {\displaystyle 1/z=a/(a^{2}+b^{2})-i\cdot b/(a^{2}+b^{2}),} {\displaystyle g:E\to F.} {\displaystyle {\mathcal {C}}=\bigcap _{n\in \mathbb {N} }I_{n}.} {\displaystyle \sqsubset } {\displaystyle (2,3,-6).} {\displaystyle s(M)} {\displaystyle |s_{n}-s_{n_{\varepsilon }}|<{\frac {\varepsilon }{2}},\;\forall n\geq n_{\varepsilon }.} {\displaystyle z_{1}z_{2}} {\displaystyle {\frac {a_{1}k+a_{2}m+...+a_{n}r}{b_{1}k+b_{2}m+..+b_{n}r}}} {\displaystyle {\tfrac {3}{12}}} {\displaystyle f:\mathbb {R} \to \mathbb {R} \;,\;f(x)a^{x}\;,\;a>0\;,\;a\neq 1} {\displaystyle z,} {\displaystyle \int _{0}^{\infty }{\frac {1}{1+x^{2}}}dx} {\displaystyle \color {ProcessBlue}{\text{ProcessBlue}}} {\displaystyle A\subset B} {\displaystyle x=y=0,} {\displaystyle \Upsilon \Phi \mathrm {X} \Psi \Omega \!} {\displaystyle \forall ,\exists ,\nexists \!} {\displaystyle Ox} {\displaystyle \psi \;} {\displaystyle {\begin{aligned}f(x)&=(x+a)(x+b)\\&=x^{2}+(a+b)x+ab\end{aligned}}\,} {\displaystyle \mathbb {R} .} {\displaystyle y_{2}} {\displaystyle (x_{n})_{n}} {\displaystyle \in } {\displaystyle \rho \geq 0,\qquad 0\leq \theta \leq 2\pi ,\qquad 0\leq \phi \leq \pi .} {\displaystyle a_{1}\geq a_{2}\geq \cdots \geq a_{n},\quad b_{1}\geq b_{2}\geq \cdots b_{n}.} {\displaystyle \left\langle \psi \right|} {\displaystyle 20*log_{10}(2)} {\displaystyle (i)\;1\in B;\;(ii)\;x\in b\Rightarrow \;x^{*}\in B.} {\displaystyle \sinh } {\displaystyle \color {Periwinkle}{\text{Periwinkle}}} {\displaystyle x\geq y\geq z} {\displaystyle A\cup \emptyset =A,\;A\cap {\mathcal {U}}=A} {\displaystyle \Upsilon \,} {\displaystyle f:I\to \mathbb {R} .\;} {\displaystyle {\tfrac {5}{3}}} {\displaystyle x\in X,\quad {\mathcal {V}}(x)} {\displaystyle {\text{if}}n{\text{is even}}} {\displaystyle \color {Cerulean}{\text{Cerulean}}} {\displaystyle \vdash \dashv ,\vDash ,\Vdash ,\models \!} {\displaystyle (a_{n})_{n\in \mathbb {N} }} {\displaystyle A\cap M=A,\quad A\cup \emptyset =A} {\displaystyle \sim ,\nsim ,\backsim ,\thicksim ,\simeq ,\backsimeq ,\eqsim ,\cong ,\ncong \!} {\displaystyle k} {\displaystyle \alpha } {\displaystyle a_{1}=a_{2}=\cdots =a_{n}=1.} {\displaystyle (-\pi ,\pi ]} {\displaystyle \jmath } {\displaystyle |x+y|\leq |x|+|y|;} {\displaystyle \{a,b,c,d\}} {\displaystyle \iiint \limits _{E}\,dx\,dy\,dz} {\displaystyle A\ni x\mapsto x^{*}\in A,} {\displaystyle \lessgtr \lesseqgtr \lesseqqgtr \gtrless \gtreqless \gtreqqless \!} {\displaystyle \dagger \,} {\displaystyle V\in {\mathcal {V}}(x),} {\displaystyle a_{n}} {\displaystyle {\begin{cases}A+B=0\\2A=1\end{cases}}} {\displaystyle \bigcirc } {\displaystyle l\in \mathbb {R} } {\displaystyle G} {\displaystyle i} {\displaystyle f:I\to \mathbb {R} } {\displaystyle x_{0}.} {\displaystyle a\ b} {\displaystyle \sum _{i=1}^{n+1}\geq n+1,} {\displaystyle z_{i}=x_{i}+y_{i}{\sqrt {d}},} {\displaystyle |{\bar {z}}|=|z|,|({\bar {z}})^{n}|=|z|^{n},\arg(z^{n})=n\arg(z)} {\displaystyle A\in {\mathcal {V}}(x);} {\displaystyle \lambda \,} {\displaystyle \sum _{n=1}^{\infty }f_{n}(x_{0}),} {\displaystyle f:(0,\infty )\to \mathbb {R} ,\;f(x)=\log _{a}x,\;} {\displaystyle l_{\Delta }=\sum _{i=1}^{n}{\sqrt {[x(t_{i})-x(t_{i-1})]^{2}+[y(t_{i})-y(t_{i-1})]^{2}+[z(t_{i})-z(t_{i-1})]^{2}}}.} {\displaystyle (\forall )n\geq n_{\varepsilon }} {\displaystyle \mathbf {0} \mathbf {1} \mathbf {2} \mathbf {3} \mathbf {4} \!} {\displaystyle (x,y,z)} {\displaystyle b=a+2x} {\displaystyle x+y\geq 0.} {\displaystyle \alpha _{ji}=(-1)^{i+j}D_{ji}.} {\displaystyle x_{n}={\frac {n+2}{3n+5}},\;n\in \mathbb {N} ;} {\displaystyle r} {\displaystyle 10^{-2}.} {\displaystyle \Leftrightarrow \;\exists g:Y\to X} {\displaystyle c\in (0,1)} {\displaystyle \sum _{n\geq 1}(-1)^{n}\cdot {\frac {1}{n^{n}}},} {\displaystyle {\text{abcdefghijklmnopqrstuvwxyzàáâãäåæçèéêëìíîïðñòóôõö÷øùúûüýþÿ}}} {\displaystyle (a+b)^{n}=a^{n}+na^{n-1}b+{\frac {n(n-1)}{2!}}a^{n-2}b^{2}+{\frac {n(n-1)(n-2)}{3!}}a^{n-3}b^{3}+\cdots b^{n},} {\displaystyle 2^{n}} {\displaystyle n=[M]+2} {\displaystyle \curvearrowleft \circlearrowleft \Lsh \upuparrows \rightrightarrows \rightleftarrows \rightarrowtail \looparrowright \,\!} {\displaystyle \mathbb {R} } {\displaystyle \dotsi } {\displaystyle N_{\varepsilon }=2n_{\varepsilon }} {\displaystyle L} {\displaystyle {\tfrac {6-2}{9-3}}} {\displaystyle \lim _{n\to \infty }{\frac {1}{\sqrt[{p}]{1+{\frac {a}{n^{p-1}}}}}}\leq \lim _{n\to \infty }S_{n}\leq \lim _{n\to \infty }{\frac {1}{\sqrt[{p}]{1+{\frac {a}{n^{p}}}}}}\;\Rightarrow } {\displaystyle \prec } {\displaystyle \mathbf {x} } {\displaystyle a,b\in I,\;a<b} {\displaystyle {\mathcal {F}}} {\displaystyle \alpha ,\beta \in \mathbb {R} .} {\displaystyle z=\overbrace {\underbrace {x} _{\text{real}}+\underbrace {iy} _{\text{imaginar}}} ^{\mbox{număr complex}}} {\displaystyle \sqcup } {\displaystyle f(x,y)={\frac {\sin xy}{1+x^{2}}},\;(x,y)\in [0,\infty )\times \mathbb {R} .} {\displaystyle {\mathit {0}}{\mathit {1}}{\mathit {2}}{\mathit {3}}{\mathit {4}}\!} {\displaystyle \Im } {\displaystyle {\boldsymbol {\varrho }}{\boldsymbol {\varsigma }}{\boldsymbol {\vartheta }}{\boldsymbol {\varphi }}\!} {\displaystyle l>0,\qquad (l} {\displaystyle E.} {\displaystyle \rho } {\displaystyle \color {RedOrange}{\text{RedOrange}}} {\displaystyle \subset } {\displaystyle {\begin{matrix}&&&C_{0}^{0}&&&\\&&C_{1}^{0}&&C_{1}^{1}&&\\&C_{2}^{0}&&C_{2}^{1}&&C_{2}^{2}&\\C_{3}^{0}&&C_{3}^{1}&&C_{3}^{2}&&C_{3}^{3}\\\cdots &\cdots &\cdots &\cdots &\cdots &\cdots &\cdots &\end{matrix}}} {\displaystyle P_{1}=(x_{1},y_{1})} {\displaystyle i^{2}=-1.} {\displaystyle r>0.} {\displaystyle x=a_{0}+{\frac {1}{a_{1}+{\frac {1}{a_{2}+{\frac {1}{a_{3}+a_{4}}}}}}}} {\displaystyle x=r\cos \theta =8\cos {\frac {2\pi }{3}}=-4} {\displaystyle \;a\cdot 1=1\cdot a=a,\;\forall a\in \mathbb {R} } {\displaystyle a_{ij}=b_{ij},\;\forall (i,j)\in M\times N.} {\displaystyle \left|{\frac {2^{n}+(-2)^{n}}{3^{n}}}-0\right|<{\frac {2^{n}+2^{n}}{3^{n}}}=\left({\frac {2}{3}}\right)^{n}\cdot 2,} {\displaystyle \sum _{n\geq 1}{\frac {1}{n^{n}}},} {\displaystyle {\tfrac {a}{b}}} {\displaystyle \lim _{n\to \infty }n^{\frac {3}{2}}x_{n}=1.} {\displaystyle z_{1}z_{2}=z_{2}z_{1},\;\forall z\in \mathbb {C} ;} {\displaystyle \eta \,} {\displaystyle a^{b}=card\,A^{B},} {\displaystyle f^{-1}\circ f(x)=x,\;\forall x\in D;} {\displaystyle x_{3}=4} {\displaystyle {\widehat {AAA}}\,} {\displaystyle x_{\lambda }\!} {\displaystyle \left(f(a_{1}),f(a_{2}),\cdots ,f(a_{m})\right).} {\displaystyle {\mathcal {C}}A.} {\displaystyle n_{0}\in \mathbb {N} ^{*}} {\displaystyle a_{n+1},b_{n+1}} {\displaystyle |x-y|\leq |x|-|y|;} {\displaystyle \Rightarrow \;S_{n}={\sqrt {n+\alpha +a}}-{\sqrt {1+\alpha }}\;\Rightarrow \;\lim _{n\to \infty }S_{n}=\infty } {\displaystyle -\infty .} {\displaystyle l={\frac {2}{3}}} {\displaystyle s_{n}=\sum _{k=1}^{n}\left({\frac {1}{3^{k}}}+{\frac {1}{3^{k+1}}}+\cdots +{\frac {1}{3^{n}}}\right)=\sum _{k=1}^{n}{\frac {1}{3^{k}}}\cdot {\frac {{\dfrac {1}{3^{n-k}}}\cdot {\dfrac {1}{3}}-1}{{\dfrac {1}{3}}-1}}={\frac {3}{2}}\sum _{k=1}^{n}{\frac {1}{3^{k}}}\left(1-{\frac {1}{3^{n-k+1}}}\right)=} {\displaystyle A,B\in {\mathcal {M}}_{mn}} {\displaystyle {\ddot {a}}\,} {\displaystyle V_{n}\supset V_{m}} {\displaystyle a,b,c,d} {\displaystyle \exists 0\in \mathbb {R} } {\displaystyle {\begin{array}{l}{\mbox{Cred că asta este: supercalifragi-}}\\{\mbox{listicexpialidocious}}\end{array}}} {\displaystyle \phi \;} {\displaystyle A,B\in {\mathcal {M}}_{mn}(\mathbb {C} )} {\displaystyle x\notin \bigcup _{i\in I}A_{i}\;\Leftrightarrow \;x\notin A_{i},\;\forall i\in I\;\Leftrightarrow \;x\in A_{i},\;\forall i\in I\;\Leftrightarrow \;x\in \bigcap _{i\in I}\left({\mathcal {C}}A_{i}\right).} {\displaystyle \forall n>N_{\varepsilon }} {\displaystyle {f(x)}=(x+a)(x+b){\color {White}ww}(1)\,} {\displaystyle |\Delta a_{n}|\leq |a_{n+1}-a|+|a_{n}-a|<{\frac {\varepsilon }{2}}+{\frac {\varepsilon }{2}}=\varepsilon ,\;(\forall )n\geq n_{\varepsilon }.} {\displaystyle \mathbf {v} ,Ox.} {\displaystyle 10^{10^{8}}\,\!} {\displaystyle x{\mathcal {R}}y\;\Rightarrow \;y{\mathcal {R}}x,\;\forall x,y\in A;} {\displaystyle \prod _{i=1}^{N}x_{i}} {\displaystyle ({\mathcal {C}}){\begin{cases}x=x(t)\\y=y(t),\;t\in [a,b],\\z=z(t)\end{cases}}} {\displaystyle C=A\times B=\{(x,y)\;|\;x\in A\land y\in B\}} {\displaystyle (a_{n})_{n}} {\displaystyle \doteq } {\displaystyle {\color {Blue}x^{2}}+{\color {YellowOrange}2x}-{\color {OliveGreen}1}} {\displaystyle r,\theta ,z} {\displaystyle f:E\to \mathbb {R} } {\displaystyle {\overset {\alpha }{\omega }}\,\!} {\displaystyle \sum \nolimits 'C_{n}} {\displaystyle x_{n}={\frac {1}{n^{n}}},\;n\in \mathbb {N} ^{*},} {\displaystyle (\cos \theta +i\sin \theta )^{n}=(\cos n\theta +i\sin n\theta ),} {\displaystyle \curvearrowright \circlearrowright \Rsh \downdownarrows \leftleftarrows \leftrightarrows \leftarrowtail \looparrowleft \,\!} {\displaystyle (a,b)\in \mathbb {R} \times \mathbb {R} } {\displaystyle \cosh } {\displaystyle \Omega \,} {\displaystyle {\big (}{\Big (}{\bigg (}{\Bigg (}\dots {\Bigg ]}{\bigg ]}{\Big ]}{\big ]}} {\displaystyle d(x,y)=0\;\Leftrightarrow \;x=y;} {\displaystyle \cdot } {\displaystyle x\prime ,y\prime \prime } {\displaystyle \ln c,\lg d=\log e,\log _{10}f\!} {\displaystyle a\qquad b} {\displaystyle (V_{n})_{n\in \mathbb {N} ^{*}}} {\displaystyle g} {\displaystyle B\subset A.} {\displaystyle |a|={\begin{cases}\;a,&dac{\breve {a}}\;a\geq 0\\-a,&dac{\breve {a}}\;a<0\end{cases}}} {\displaystyle \Delta <0,} {\displaystyle V} {\displaystyle \sum _{n=0}^{\infty }{\frac {x^{n}}{n!}}} {\displaystyle x_{1}=2} {\displaystyle \trianglelefteq \ntrianglelefteq \trianglerighteq \ntrianglerighteq \!} {\displaystyle \int \limits _{a}^{b}x^{2}} {\displaystyle (n-n_{\varepsilon })u_{n}<{\frac {\varepsilon }{2}}.} {\displaystyle \{l_{\Delta }\;|\;\Delta } {\displaystyle \color {Violet}{\text{Violet}}} {\displaystyle \color {Salmon}{\text{Salmon}}} {\displaystyle \{\,\}} {\displaystyle \color {Thistle}{\text{Thistle}}} {\displaystyle R=[0,2]\times [0,2].} {\displaystyle f(3)=x^{3}=27.\!} {\displaystyle k_{n+1}=n^{2}+k_{n}^{2}-k_{n-1}\,} {\displaystyle f(x)={\begin{cases}1&-1\leq x<0\\{\frac {1}{2}}&x=0\\1-x^{2}&{\text{otherwise}}\end{cases}}} {\displaystyle f(x)=\sin x,\;g(x)={\frac {x-1}{x^{2}+1}},\;\varphi (x)=2^{x}-{\sqrt {5+3x}}.} {\displaystyle {\text{abc}}} {\displaystyle f(c)=0.\!} {\displaystyle x} {\displaystyle y/N(z)=\pm y\in \mathbb {Z} } {\displaystyle 0+1+2+3+4+5+6+7+8+9+10+11+12+13+14+15+16+17+18+19+20+\cdots } {\displaystyle i,j\in \mathbb {N} ^{*}} {\displaystyle \bigcup } {\displaystyle (a,b,c)\sim (1,1,1)} {\displaystyle \in \,} {\displaystyle \ddagger \,} {\displaystyle \int } {\displaystyle f(x)} {\displaystyle {\bar {a}}\,} {\displaystyle A:M\times N\to \mathbb {C} } {\displaystyle P(z)=z^{2}+iz+5-5i.} {\displaystyle {\frac {1}{3}}.} {\displaystyle {\mbox{Ecuațiile lui Maxwell:}}\,} L5>JQZsbgA>_]b 3FO2ek9|ʆݬڵCo,\^_rKl2  ,5BXы³BgQ Y7OTZftt=_J'G0Z:ei<{<I0^>J#Q}r2G nt J"_/BRXfjZ{?Bp!)Q9PXph5pxf3` { 0 _ b fn )y C C  ! .1 zT _ k 2~  [ Z    O0 9 Y e r  ~ b K 2 $ (  &+ 5 7B a n } ) d   + 7 QH W x E| y e - x =_xni!AiTW|9 }"tU^iAޙJӳ^xT@2Q3^a@gE>s r4'CPe{vNrH &$%4M*SCwQ1+F#&G)]e,Yp2>j Wl%p2\Ci„ĉ<NQsB +Lel}O(ѵl!$5PX=slTf!p7]rzʍ:IM#(MZuc L *%.-CNmˁ IL ")"BVXSaoy؋ naKV%J[ rݩR& #[ &77T`.e>ltptѣ722LUYfFM={0 +<D\bNy޲۸o {\displaystyle {\tfrac {produsulmezilor}{celalaltextrem}}} {\displaystyle F+{\mathcal {C}}.} {\displaystyle {\tfrac {100+p}{100}}} {\displaystyle {\tfrac {3}{7}}} {\displaystyle {\tfrac {a}{a+b}}} {\displaystyle {\tfrac {2}{3}}} {\displaystyle \mathbf {e} .} {\displaystyle \prime ,\backprime ,f^{\prime },f',f'',f^{(3)}\!,{\dot {y}},{\ddot {y}}} {\displaystyle c>0\;\Rightarrow \;ac<bc;} {\displaystyle F(y)=\int _{0}^{1}f(x,y)dx.} {\displaystyle 1,414<{\sqrt {2}}<1,415} {\displaystyle m_{1}} {\displaystyle *} {\displaystyle \theta } {\displaystyle S_{n}<{\frac {n}{\sqrt[{p}]{n^{p}+a}}}<{\frac {n}{\sqrt[{p}]{n^{p}}}}={\frac {n}{n}}=1.} {\displaystyle 50{\text{ mere}}\times 100{\text{ mere}}={\text{foarte multe mere}}^{2}\,} {\displaystyle a\in A} {\displaystyle \lim _{x\to 3}f(x)=27.} {\displaystyle \color {SkyBlue}{\text{SkyBlue}}} {\displaystyle {\tfrac {2}{4\cdot 7}}} {\displaystyle \forall x\in X,\quad \exists y\leq \epsilon \,} {\displaystyle {\overline {aaa}}\,} {\displaystyle M\in \mathbb {R} _{+}^{*}} {\displaystyle {\overrightarrow {AB}}} {\displaystyle \lim _{n\to \infty }(a_{n1}+a_{n2}+\cdots +a_{nm}+\cdots )=1.} {\displaystyle R_{p}} {\displaystyle card\,A\leq \mathbf {\aleph } _{0})} {\displaystyle {\bar {q}},{\overline {q}},\lnot \neg ,\not \operatorname {R} ,\bot ,\top \!} {\displaystyle P(a_{1},a_{2},a_{3})} {\displaystyle =-{\sqrt {1+\alpha }}+{\sqrt {2+\alpha }}-{\sqrt {2+\alpha }}+{\sqrt {3+\alpha }}-\cdots -{\sqrt {n+\alpha }}+{\sqrt {n+\alpha +1}}\;\Rightarrow } {\displaystyle \times ,\div ,\divideontimes ,/,\backslash \!} {\displaystyle \bullet } {\displaystyle 1,4<{\sqrt {2}}<1,5} {\displaystyle f(n)={\begin{cases}n/2,&{\text{if }}n{\text{ is even}}\\3n+1,&{\text{if }}n{\text{ is odd}}\end{cases}}} {\displaystyle \cup } {\displaystyle A,B,\;|A|=m,|B|=n.} {\displaystyle {\mathcal {C}}(A\cup B)={\mathcal {C}}A\cap {\mathcal {C}}B;} {\displaystyle x^{2}+y^{2}=a^{2}+2ar\cos \theta +r^{2}.} {\displaystyle \iint \limits _{D}\,dx\,dy} {\displaystyle \phi _{n}(\kappa )=0.033C_{n}^{2}\kappa ^{-11/3},\quad {\frac {1}{L_{0}}}\ll \kappa \ll {\frac {1}{l_{0}}}} {\displaystyle \blacktriangle ,\blacktriangledown ,\blacktriangleleft ,\blacktriangleright \!} {\displaystyle {0+1+2+3+4+5+6+7+8+9+10+11+12+13+14+15+16+17+18+19+20+\cdots }} {\displaystyle \perp } {\displaystyle a^{m}=a^{m-i}\cdot a^{i}=a^{m-i}\cdot a^{i+j}=a^{m+j}=a^{m+j-i}\cdot a^{i}=a^{m+2j}} {\displaystyle {\text{xyz}}} {\displaystyle s_{n}=\sum _{k=1}^{n}{\frac {k}{3^{k}}}={\frac {1}{3}}+{\frac {2}{3^{2}}}+\cdots +{\frac {n-1}{3^{n-1}}}+{\frac {n}{3^{n}}}.} {\displaystyle \mathbb {R} ^{2}=\{(x,y)\;:\;x,y\in \mathbb {R} \},\;\mathbb {R} ^{3}=\{(x,y,z)\;:\;x,y,z\in \mathbb {R} \}.} {\displaystyle a_{n},b_{n}} {\displaystyle {\mbox{sunt întregi, iar }}b\neq c.} {\displaystyle x_{2}} {\displaystyle {\bigl (}{\begin{smallmatrix}a&b\\c&d\end{smallmatrix}}{\bigr )}} {\displaystyle I_{0}\supset I_{1}\supset I_{2}\supset \cdots } {\displaystyle \alpha >1} {\displaystyle d} {\displaystyle P_{2}=(x_{2},y_{2})} {\displaystyle \;a+0=0+a=a,\;\forall a\in \mathbb {R} } {\displaystyle {\tfrac {b}{d}}} {\displaystyle l_{\mathcal {C}}.} {\displaystyle x_{n}=1+{\frac {1}{\sqrt {2}}}+{\frac {1}{\sqrt {3}}}+\cdots +{\frac {1}{\sqrt {n}}},\;n\in \mathbb {N} ^{*};} {\displaystyle \int a^{x}\mathrm {d} x={\frac {a^{x}}{\ln a}}+{\mathcal {C}}.} {\displaystyle \Psi \;} {\displaystyle n>{\frac {2-3\varepsilon }{9\varepsilon }}.} {\displaystyle V\in {\mathcal {V}}(x)} {\displaystyle \sum _{n=1}^{\infty }f_{n}} {\displaystyle \lim _{n\to \infty }a_{n}=\lim _{n\to \infty }\displaystyle {\frac {8^{n}{\Bigg (}{\bigg (}{\dfrac {3}{8}}{\bigg )}^{n}+1{\Bigg )}}{8^{n+1}{\Bigg (}{\bigg (}{\dfrac {3}{8}}{\bigg )}^{n+1}+1{\Bigg )}}}={\frac {1}{8}}\neq 0.} {\displaystyle \mathbf {a} \times \mathbf {b} ={\begin{vmatrix}\mathbf {i} &\mathbf {j} &\mathbf {k} \\a_{1}&a_{2}&a_{3}\\b_{1}&b_{2}&b_{3}\end{vmatrix}}} {\displaystyle {\tfrac {c}{a}}} {\displaystyle {\boldsymbol {\mathrm {N} }}{\boldsymbol {\Xi }}{\boldsymbol {\Pi }}{\boldsymbol {\mathrm {P} }}{\boldsymbol {\Sigma }}{\boldsymbol {\mathrm {T} }}\!} {\displaystyle xOy,} {\displaystyle |s-s_{n}|\leq {\frac {\left({\dfrac {1}{2}}\right)^{n+1}}{1-{\dfrac {1}{2}}}},} {\displaystyle a>0.} {\displaystyle x_{n}\geq x_{n+1},\;\forall n\in \mathbb {N} } {\displaystyle p\rightarrow q} {\displaystyle N(z_{1})\cdot N(z_{2})=(x_{1}^{2}-dy_{1}^{2})(x_{2}^{2}-dy_{2}^{2})=x_{1}^{2}x_{2}^{2}-dx_{1}^{2}y_{2}^{2}-dx_{2}^{2}y_{1}^{2}+d^{2}y_{1}^{2}y_{2}^{2}=} {\displaystyle \cap \,} {\displaystyle \lesssim ,\lnsim ,\lessapprox ,\lnapprox \!} {\displaystyle \color {Brown}{\text{Brown}}} {\displaystyle x=\rho \sin \phi \cos \theta ,\qquad y=\rho \sin \phi \sin \theta ,\qquad z=\rho \cos \phi ,} {\displaystyle \oint _{(x,y)\in C}x^{3}\,dx+4y^{2}\,dy} {\displaystyle C;} {\displaystyle \iiiint \limits _{F}\,dx\,dy\,dz\,dt} {\displaystyle {\big \lfloor }{\Big \lfloor }{\bigg \lfloor }{\Bigg \lfloor }\dots {\Bigg \rceil }{\bigg \rceil }{\Big \rceil }{\big \rceil }} {\displaystyle \int _{0}^{1}\lim _{y\to 0}f(x,y)dx=\int _{0}^{1}0dx=0.} {\displaystyle A\Delta B=(A\setminus B)\cup (B\setminus A).} {\displaystyle b_{1}-a_{1}={\frac {b-a}{2}}} {\displaystyle [a_{n},b_{n}]} {\displaystyle d_{1}} {\displaystyle \Pr j,\hom l,\lVert z\rVert ,\arg z\!} {\displaystyle \rightharpoonup \rightharpoondown \leftharpoonup \leftharpoondown \upharpoonleft \upharpoonright \downharpoonleft \downharpoonright \rightleftharpoons \leftrightharpoons \,\!} {\displaystyle \sin ^{4}x;} {\displaystyle y\leq |y|.} {\displaystyle a<b\;\Rightarrow \;a^{n}<b^{n}\;,\;(\forall )n\in \mathbb {N} ;} {\displaystyle \Lambda \;} {\displaystyle {\tfrac {5+4}{4}}} {\displaystyle {\mathit {5}}{\mathit {6}}{\mathit {7}}{\mathit {8}}{\mathit {9}}\!} {\displaystyle \{\},\emptyset \emptyset \emptyset ,\varnothing \!} {\displaystyle \forall a\in \mathbb {R} \setminus \{0\}\;\exists a^{-1}={\frac {1}{a}}\in \mathbb {R} \;} {\displaystyle p\in \mathbb {N} ^{*},\;p\geq 2} {\displaystyle (a,b)\!} {\displaystyle |b/a|<1,} {\displaystyle {\vec {a}},{\vec {b}},{\vec {c}}} {\displaystyle a_{1}\leq a_{2}\leq a_{3}\leq \cdots \leq a_{n}\leq \cdots } {\displaystyle W\in {\mathcal {V}}(x)} {\displaystyle I_{0}} {\displaystyle \color {Black}{\text{Black}}} {\displaystyle O} {\displaystyle N:\mathbb {Z} [{\sqrt {2}}]\rightarrow \mathbb {Z} [{\sqrt {2}}]} {\displaystyle \bigotimes } {\displaystyle \tau \;} {\displaystyle x_{n}={\frac {{\sqrt[{3}]{n+1}}-{\sqrt[{3}]{n}}}{n^{a}}},\;a\in \mathbb {R} .} {\displaystyle l_{s}(3)=\lim _{x\nearrow 3}f(x)=\lim _{x\nearrow 3}x^{3}=27} {\displaystyle \leftarrow \gets ,\nleftarrow ,\longleftarrow \!} {\displaystyle \mathrm {X} \;} {\displaystyle {\frac {3\pi }{2}}} {\displaystyle card\,A=card\,B\;\Leftrightarrow \;A\sim B.} {\displaystyle f:\mathbb {R} \to \mathbb {R} .} {\displaystyle {\mathfrak {U}}{\mathfrak {V}}{\mathfrak {W}}{\mathfrak {X}}{\mathfrak {Y}}{\mathfrak {Z}}\!} {\displaystyle A\in A,} {\displaystyle \supseteq ,\nsupseteq ,\supsetneq ,\varsupsetneq ,\sqsupseteq \!} {\displaystyle a,b,c,d\in \mathbb {R} ,a<b<c<d)} {\displaystyle {\tfrac {5-4}{4}}} {\displaystyle \arcsin } {\displaystyle \Rrightarrow ,\Lleftarrow \!} {\displaystyle {\begin{Vmatrix}x&y\\z&v\end{Vmatrix}}} {\displaystyle \psi \,} {\displaystyle \color {CarnationPink}{\text{CarnationPink}}} {\displaystyle \color {Yellow}{\text{Yellow}}} {\displaystyle x',y'',f',f''} {\displaystyle N\in \mathbb {Q} } {\displaystyle {\begin{Bmatrix}x&y\\z&v\end{Bmatrix}}} {\displaystyle \iint _{D}(x^{2}+y^{2})dxdy} {\displaystyle X(\neq \emptyset ).} {\displaystyle {\check {a}},{\breve {a}},{\tilde {a}},{\bar {a}}\!} {\displaystyle x=r\cos \theta ,\;y=r\sin \theta ,\;z=z.\qquad } {\displaystyle {\mathcal {ABCDEFabcdef123456}}\,} {\displaystyle \Lambda \,} {\displaystyle {\frac {2}{4}}=0.5} {\displaystyle \uparrow ,\downarrow ,\updownarrow \!} {\displaystyle a=3\!} {\displaystyle x\in X,r\in \mathbb {R} ,r>0,} {\displaystyle f:I\to \mathbb {R} ,\;I\subset (0,\infty )\;,\;f(x)=x^{a}\;,\;a\in \mathbb {R} \setminus \{1\}} {\displaystyle a,b\in (0,+\infty ),} {\displaystyle g:Y\to X,} {\displaystyle D=\sum _{p\in {\mathcal {P}}_{n}}\varepsilon (P)a_{1i_{1}}a_{2i_{2}}\cdots a_{ni_{n}},\quad P={\begin{pmatrix}1&2&\cdots &n\\1&2&\cdots &n\end{pmatrix}}.} {\displaystyle {\tfrac {6}{6+9}}} {\displaystyle f_{n}=F(n),} {\displaystyle A'=\{x\in I|\;x\notin A\},\;A\cup A'={\mathcal {U}},\;A\cap A'=\emptyset } {\displaystyle f(3)\!} {\displaystyle a_{3}=b_{3}.} {\displaystyle {\frac {\sum _{k=1}^{N}k^{2}}{a}}} {\displaystyle \emptyset \,} {\displaystyle n,m\in \mathbb {N} ^{*},n\leq m} {\displaystyle ={\frac {3}{2}}\left[\sum _{k=1}^{n}{\frac {1}{3^{k}}}-\sum _{k=1}^{n}{\frac {1}{3^{n+1}}}\right]={\frac {3}{2}}\left[{\dfrac {{\dfrac {1}{3^{n}}}\cdot {\dfrac {1}{3}}-{\dfrac {1}{3}}}{{\dfrac {1}{3}}-1}}-{\frac {n}{3^{n+1}}}\right],\;\forall n\in \mathbb {N} ^{*}.} PNG  IHDR h@ 6PLTEGpLltRNS$(7IDATxc s2siA `a6F`bI 320hSIENDB` {\displaystyle {\frac {a_{1}+a_{2}+...+a_{n}}{b_{1}+b_{2}+..+b_{n}}}} {\displaystyle N_{\varepsilon ,x}} {\displaystyle a_{1},b_{1}} {\displaystyle \Sigma ^{*}} {\displaystyle {\frac {n}{\sqrt[{p}]{n^{p}+na}}}\leq S_{n}\leq {\frac {n}{\sqrt[{p}]{n^{p}+a}}},\quad p>1} {\displaystyle \aleph _{0}\leq card\,A,} {\displaystyle {\tfrac {10}{47}}} {\displaystyle \bigcup _{i=1}A_{i}=A_{1}\cup A_{2}\cup \cdots \cup A_{n}=\{a\;|\;a\in A_{1}} {\displaystyle \int y\,\mathrm {d} x} {\displaystyle \int y\;\;\!\!\mathrm {d} x} {\displaystyle A\cup B=\{x|\;x\in A\lor x\in B\}} {\displaystyle x',y'',f',f''\!} {\displaystyle \left(\!{\begin{matrix}n\\r\end{matrix}}\!\right)={\frac {n!}{r!(n-r)!}}} {\displaystyle U\cap V\in {\mathcal {V}}(x);} {\displaystyle \color {Red}{\text{Red}}} {\displaystyle {\tfrac {10}{4}}} {\displaystyle a,b\in \mathbb {Z} } {\displaystyle \kappa \,} {\displaystyle (\alpha ,\beta )} {\displaystyle =,\neq \neq ,\equiv ,\not \equiv \!} {\displaystyle \varepsilon ,} {\displaystyle \forall x,y\in D,\;x\neq y\;\Rightarrow \;f(x)\neq f(y).} {\displaystyle f(a)f(b)\leq 0.\;\!} {\displaystyle {\frac {\pi }{2}}-\phi } {\displaystyle a\in B\}.} {\displaystyle \int _{a}^{x}\!\!\!\int _{a}^{s}f(y)\,dy\,ds=\int _{a}^{x}f(y)(x-y)\,dy} {\displaystyle \nearrow ,\swarrow ,\nwarrow ,\searrow \!} {\displaystyle b_{n}-a_{n}={\frac {b-a}{2^{n}}}} {\displaystyle \int _{1}^{3}{\frac {e^{3}/x}{x^{2}}}\,dx} {\displaystyle \supseteq } {\displaystyle z={\frac {\cos \theta +i\sin \theta +1}{\cos \theta +i\sin \theta -1}}.} {\displaystyle x.} {\displaystyle \left({\frac {2}{3}}\right)^{n}<{\frac {\varepsilon }{2}},} {\displaystyle {\tfrac {c}{d}}} {\displaystyle A_{1},A_{2},\cdots ,A_{n},\;n\in \mathbb {N} :} {\displaystyle B} {\displaystyle a_{1},a_{2},\cdots ,a_{n}} {\displaystyle \left({\frac {1}{3}},{\frac {2}{3}}\right),} {\displaystyle a\neq 0} {\displaystyle A_{n}^{k}={\frac {k!}{(n-k)!}}.} {\displaystyle \leftrightarrow ,\nleftrightarrow ,\longleftrightarrow \!} {\displaystyle {\frac {2\pi }{3}}={\frac {\pi }{2}}+{\frac {\pi }{6}}} {\displaystyle A\cup B=B\cup A,\;A\cap B=B\cap A} {\displaystyle 10log_{10}\left[\left({\frac {d_{2}}{d_{1}}}\right)^{2}\right]=20log_{10}\left[{\frac {d_{2}}{d_{1}}}\right]} {\displaystyle O\;} {\displaystyle \mathbb {ABCDEFabcdef123456} \,} {\displaystyle A=(a_{mn})_{(m,n)\in \mathbb {N} ^{*}\times \mathbb {N} ^{*}}} {\displaystyle \rho \;} {\displaystyle A\notin A\;\Rightarrow \;A\in A.} {\displaystyle \sum _{\overset {\scriptstyle 0<i<m}{\scriptstyle 0<j<n}}P(i,j)\,} {\displaystyle x_{n}\in {\mathcal {C}}\cap S,\;x_{n}\neq a,\;\forall n\geq n_{0}.} {\displaystyle |\Delta a_{n}|=|a_{n+1}-a_{n}|=|a_{n+1}-a+a-a_{n}|\leq |a_{n+1}-a|+|a_{n}-a|,\;(\forall )n\in \mathbb {N} ^{*}.} {\displaystyle [D_{2}]\quad d(x,y)=d(y,x),\;\forall x,y\in X;} {\displaystyle -1-3i,\;1+2i.} {\displaystyle {\begin{aligned}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{aligned}}} {\displaystyle \lim _{n\to \infty }\left\{\left[\left(1+{\frac {1}{\sqrt {n}}}\right)^{\sqrt {n}}\right]^{\frac {n^{k}}{\sqrt {n}}}\right\}=\mathbf {e} ^{\displaystyle \lim _{n\to \infty }{\frac {n^{k}}{\sqrt {n}}}}={\begin{cases}e^{0}=1&{\text{pentru}}\;k<{\frac {1}{2}}\\e&{\text{pentru}}\;k={\frac {1}{2}}\\e^{\infty }=\infty &{\text{pentru}}\;k>{\frac {1}{2}}\end{cases}}.} {\displaystyle \geqslant ,\ngeqslant ,\eqslantgtr \!} {\displaystyle f(x)={\begin{cases}x&{\text{pentru }}x{\text{ par}}\\-x&{\text{pentru }}x{\text{ impar}}\end{cases}}} {\displaystyle \bigcap _{i=1}A_{i}=A_{1}\cap A_{2}\cap \cdots \cap A_{n}=\{a\;|\;a\in A_{1}} {\displaystyle (3+x)^{-1/2},} {\displaystyle \sim } {\displaystyle l=\lim _{n\to infty}n^{\alpha }u_{n}.} {\displaystyle \color {DarkOrchid}{\text{DarkOrchid}}} {\displaystyle a*b=b*a,\;\forall a,b\in A} {\displaystyle x<c<y;} {\displaystyle \sin n\theta ={\frac {1}{2i}}\left(z^{n}-{\frac {1}{z^{n}}}\right).} {\displaystyle \lim _{y\to 0}\int _{0}^{1}f(x,y)dx={\frac {1}{2}}.} {\displaystyle x_{n}={\frac {(-1)^{n}}{n}}} {\displaystyle \Gamma \,} {\displaystyle A=B,} {\displaystyle A\Delta B=B\Delta A} {\displaystyle {\mathit {ABCDEFabcdef123456}}\,} {\displaystyle \subset ,\Subset ,\sqsubset \!} {\displaystyle z\in \mathbb {C} .} {\displaystyle {\begin{aligned}B'&=-\partial \times E,&\quad &\mathrm {(1.1a)} \\E'&=\partial \times B-4\pi j,&&\mathrm {(1.1b)} \end{aligned}}} {\displaystyle a\in \mathbb {R} } {\displaystyle S=(x,y)} {\displaystyle \int \limits _{a}^{b}\,} {\displaystyle \theta \;} {\displaystyle {\tfrac {a-c}{b-d}}} {\displaystyle \omega \,} {\displaystyle \mathbb {N} .} {\displaystyle (a_{n})_{n\in \mathbb {N} ^{*}}} {\displaystyle y=f(x).} {\displaystyle a,b} {\displaystyle \Delta \,} {\displaystyle zz'=1,} {\displaystyle m,n\in \mathbb {N} ,\;m\leq n.} {\displaystyle \gamma \;} {\displaystyle L=\lim _{n\to \infty }\left({\frac {3n+2}{3n+5}}\right)^{n}.} {\displaystyle \sum _{n\geq 1}{\frac {n}{3^{n}}};} {\displaystyle \color {Plum}{\text{Plum}}} {\displaystyle \cdots } {\displaystyle B.} {\displaystyle \lim _{x\to x_{0}}f(x)=l} {\displaystyle a^{m}=a^{2m},} {\displaystyle {\mathcal {S}}(x,r)=\{y\in X\;|\;d(x,y)<r\}} {\displaystyle \simeq } {\displaystyle {\mathcal {H}}{\mathcal {I}}{\mathcal {J}}{\mathcal {K}}{\mathcal {L}}{\mathcal {M}}\!} {\displaystyle \phi =\arccos {\frac {z}{\rho }}=\arccos {\frac {1}{\sqrt {3}}}\approx 0,955\approx 54,74^{\circ }.} {\displaystyle {\mathcal {V}}(x)} {\displaystyle A,} {\displaystyle \cos {\frac {\theta }{2}}\geq 0,} {\displaystyle z=\cos \theta +i\sin \theta =e^{i\theta }} {\displaystyle (A_{i})_{i\in I}} {\displaystyle |x|-|y|\leq |x-y|.} {\displaystyle \color {ForestGreen}{\text{ForestGreen}}} {\displaystyle (x-a)^{2}+y^{2}=a^{2},} {\displaystyle Y} {\displaystyle x\in f^{-1}({\mathcal {C}}_{Y}B)\;\Leftrightarrow \;f(x)\in {\mathcal {C}}_{Y}B\;\Leftrightarrow \;f(x)\notin B\;\Leftrightarrow \;x\notin f^{-1}(B)\;\Leftrightarrow \;x\in {\mathcal {C}}_{X}f^{-1}(B)} {\displaystyle \sideset {_{a}^{b}}{_{c}^{d}}\sum } {\displaystyle \alpha \;} {\displaystyle \xi \,} {\displaystyle \varrho \varsigma \vartheta \varphi \!} {\displaystyle (x,y,z)\in \mathbb {R} ^{3},} {\displaystyle p\leftrightarrow q} {\displaystyle a^{c+2}} {\displaystyle \color {Blue}{\text{Blue}}} {\displaystyle f:D\subseteq \mathbb {R} \to \mathbb {R} ,} {\displaystyle X^{\star }} {\displaystyle \textstyle \sum _{k=1}^{N}k^{2}} {\displaystyle D({\mathcal {R}})=A,\quad Im({\mathcal {R}})=B.} {\displaystyle \bigoplus } {\displaystyle a_{1},a_{2},\cdots ,a_{n}\in (-1,\infty ),\;i\in {\overline {1,n}},\;n\in \mathbb {N} ^{*}.} {\displaystyle A,B,C...} {\displaystyle \mathbb {R} ^{p}} {\displaystyle \mid } {\displaystyle (\mathbf {a} ,\mathbf {b} ).} {\displaystyle f} {\displaystyle [a_{1},b_{1}]\supset [a_{2},b_{2}]\supset \cdots \supset [a_{n},b_{n}]\supset \cdots ,} {\displaystyle I\!} {\displaystyle \color {OliveGreen}{\text{OliveGreen}}} {\displaystyle a=b=c.} {\displaystyle r\geq 0} {\displaystyle x\in {\mathcal {C}}A_{i_{0}}\;\Leftrightarrow \;x\in \bigcup _{i\in I}\left({\mathcal {C}}A_{i}\right).} {\displaystyle U={\begin{pmatrix}1&2&\cdots &n\\1&2&\cdots &n\end{pmatrix}}.} {\displaystyle (r,\theta ,z),} {\displaystyle \sqsupset } {\displaystyle x_{n}=1+{\frac {1}{2^{2}}}+{\frac {1}{3^{2}}}+\cdots +{\frac {1}{n^{2}}},\;n\in \mathbb {N} ^{*};} {\displaystyle (A_{i})_{i\in I},\;(B_{i})_{i\in I}} {\displaystyle A\cap B} {\displaystyle {\mathcal {C}}\left(\bigcup _{i\in I}A_{i}\right)\subseteq \bigcap _{i\in I}\left({\mathcal {C}}A_{i}\right).} {\displaystyle f(a_{i})\neq f(a_{j}).} {\displaystyle \aleph } {\displaystyle y=\sin x,} {\displaystyle card\,A\leq card\,B\;\Leftrightarrow \;\exists B'\subset B\;\land \;card\,A=card\,B} {\displaystyle B\neq \emptyset } {\displaystyle \bigodot } {\displaystyle z=-i.} {\displaystyle \overbrace {1+2+\cdots +100} ^{5050}} {\displaystyle {\tfrac {2\cdot 10}{4\cdot 6+7\cdot 10}}} {\displaystyle c,} {\displaystyle \mathrm {M} \;} {\displaystyle A=B\;\Leftrightarrow \;A\subseteq B\wedge B\subseteq A} {\displaystyle B\subseteq A\;\Rightarrow \;A=B} {\displaystyle \{1,2,3,4\}} {\displaystyle 50mere\times 100mere=foartemultemere^{2}\,} {\displaystyle \lim _{x\to 0}{\frac {\sin x}{x}}=1.} {\displaystyle S} {\displaystyle z={\frac {e^{i{\frac {\theta }{2}}}2\cos {\frac {\theta }{2}}}{e^{i{\frac {\theta }{2}}}2i\sin {\frac {\theta }{2}}}}=\cot {\frac {\theta }{2}}e^{-i{\frac {\pi }{2}}}.} {\displaystyle x=2,\;y=2} {\displaystyle V_{n_{0}}\subset V} {\displaystyle \dashv } {\displaystyle {\tfrac {a+b}{b}}} {\displaystyle \sum _{n\geq 0}aq^{n}.} {\displaystyle U} {\displaystyle {\frac {1}{\sqrt[{p}]{1+{\frac {a}{n^{p-1}}}}}}\leq S_{n}\leq {\frac {1}{\sqrt[{p}]{1+{\frac {a}{n^{p}}}}}}.} {\displaystyle f:\mathbb {R} _{+}^{*}\to \mathbb {R} ,\;f(x)={\frac {\sin x}{x}}.} {\displaystyle A{\xleftarrow {n+\mu -1}}B{\xrightarrow[{T}]{n\pm i-1}}C} {\displaystyle A:\mathbb {R} \to \mathbb {R} ,\;A(r)=\pi r^{2}.} {\displaystyle Oy} {\displaystyle \sum _{n\geq 1}{\frac {1}{(n!)^{2}}}.} {\displaystyle ({\mathcal {C}})} {\displaystyle \color {Lavender}{\text{Lavender}}} {\displaystyle x\in E.} {\displaystyle 5^{2}-5=20\qquad (1)} {\displaystyle \mathrm {P} \;} {\displaystyle m\in \mathbb {N} ^{*}} {\displaystyle \left({\frac {x^{2}}{y^{3}}}+{\frac {x^{3}}{y^{2}}}+\ldots \right.\,} {\displaystyle x\notin A_{0}\;\Leftrightarrow \;\exists i_{0}\in I} {\displaystyle (a_{1}-1)(a_{2}-1)\leq 0,} {\displaystyle V=(a,c),\;W=(c,b),\;a<x,\;y<b} {\displaystyle \cap } {\displaystyle \subseteqq ,\nsubseteqq ,\subsetneqq ,\varsubsetneqq \!} {\displaystyle {\frac {1}{(n!)^{2}}}\cdot {\frac {1}{3}}<10^{-2},\;\forall n\geq 3} {\displaystyle a<b} {\displaystyle (x,y)\in {\mathcal {R}}\subseteq A\times B} {\displaystyle a_{n}={\frac {2n}{3n+1}},\qquad l={\frac {2}{3}};} {\displaystyle {\text{Acesta este text }}\mathrm {roman\ normal,\ iar\ acesta\ } _{\mathrm {indice} }} {\displaystyle \lim _{n\ to\infty }{\frac {u_{n}}{v_{n}}}} {\displaystyle |x-x_{0}|<\varepsilon } {\displaystyle f+g} {\displaystyle a^{b^{c+2}}\,} {\displaystyle Z=X+iY} {\displaystyle {\frac {b+c}{2}}-a>0.} {\displaystyle \sum _{k=1}^{N}k^{2}} {\displaystyle {\frac {1}{n(n+2)}}={\frac {1}{2}}\left({\frac {1}{n}}-{\frac {1}{n+2}}\right)} {\displaystyle x=Re\{z\},y=Im\{z\}\in \mathbb {R} .} {\displaystyle A=\{1,2,\cdots ,n\}.} {\displaystyle [V_{2}]} {\displaystyle V\cap W=\emptyset .} {\displaystyle \imath } {\displaystyle o\;} {\displaystyle \varphi } {\displaystyle A\cap (B\Delta C)=(A\cap B)\Delta (A\cap C)} {\displaystyle \theta \,} {\displaystyle {\mathfrak {N}}{\mathfrak {O}}{\mathfrak {P}}{\mathfrak {Q}}{\mathfrak {R}}{\mathfrak {S}}{\mathfrak {T}}\!} {\displaystyle f:[0,1]\times (0,\infty )\mapsto \mathbb {R} ,\;f(x,y)=\left({\frac {x}{y}}\right)^{2}e^{-({\frac {x}{y}})^{2}}} {\displaystyle g_{0}:f(X)\to Y} {\displaystyle \lim _{n\to \infty }x_{n}} {\displaystyle p} {\displaystyle {\frac {y_{n}}{y_{n+1}}}={\frac {n+1}{n+2}}\cdot \left[1+{\frac {1}{n(n+2)}}\right]^{n+1}>{\frac {n+1}{n+2}}\cdot {\frac {n^{2}+3n+1}{n(n+2)}}=} {\displaystyle x_{n}>M} {\displaystyle x_{i}={\frac {a_{i}}{\sqrt[{n}]{{\underset {i=1}{\overset {n}{\prod }}}a_{i}}}},\qquad i={\overline {1,n}}.} {\displaystyle A\cap \left(\bigcup _{i\in I}A_{i}\right)=\bigcup _{i\in I}(A\cap A_{i});} {\displaystyle \supset ,\Supset ,\sqsupset \!} {\displaystyle |x_{n+1}+x_{n+2}+\cdots +x_{n+p}|<\varepsilon ,\;\forall n\geq n(\varepsilon ),\;\forall p\in \mathbb {N} .} {\displaystyle A\cup B} {\displaystyle I\subset \mathbb {R} .} {\displaystyle 1\,} {\displaystyle \supseteqq ,\nsupseteqq ,\supsetneqq ,\varsupsetneqq \!} {\displaystyle \color {Sepia}{\text{Sepia}}} {\displaystyle E} {\displaystyle v_{n}={\frac {1}{n^{\alpha }}},} {\displaystyle z=\alpha +i\beta ,} {\displaystyle \mathrm {0} \mathrm {1} \mathrm {2} \mathrm {3} \mathrm {4} \!} {\displaystyle E\setminus A} {\displaystyle \textstyle \lim _{n\to \infty }x_{n}} {\displaystyle [a,b]\}} {\displaystyle (a_{1}+a_{2})+a_{3}+\cdots +a_{n+1}\geq a_{1}a_{2}+1+a_{3}+\cdots +a_{n+1}\geq n+1,} {\displaystyle s_{n}=\sum _{k=1}^{n}x_{k}} {\displaystyle (\mathbb {Z} [i],\cdot )} {\displaystyle \min x,\max y,\inf s,\sup t\!} {\displaystyle I_{2}=\left[0,{\frac {1}{9}}\right]\cup \left[{\frac {2}{9}},{\frac {3}{9}}\right]\cup \left[{\frac {6}{9}},{\frac {7}{9}}\right]\cup \left[{\frac {8}{9}},1\right].} {\displaystyle A\subseteq {\mathcal {U}},\;A\subseteq A,\;,\emptyset \subseteq A} {\displaystyle {\begin{aligned}f(x)&=\pi \left\{x^{4}+7x^{3}+2x^{2}\right.\\&\qquad \left.{}+10x+12\right\}\qquad \qquad (1)\end{aligned}}} {\displaystyle x=y+z} {\displaystyle x=0,} {\displaystyle f(n)=n^{5}+4n^{2}+2|_{n=17}\,} {\displaystyle f^{-1}(A\setminus B)=f^{-1}(A)\setminus f^{-1}(B).} {\displaystyle \sin } {\displaystyle J_{n0}\subseteq S.} {\displaystyle \theta ={\frac {\pi }{2}}} {\displaystyle r\geq 0,\;0\leq \theta \leq 2\pi .} {\displaystyle a_{n}\in \left[0,{\frac {\alpha }{\beta }}\right]} {\displaystyle U\supset V\supset (a,b).} {\displaystyle z.} {\displaystyle f^{-1}:E\to D} {\displaystyle {\begin{cases}x-a=r\cos \theta \\y=r\sin \theta \end{cases}}} {\displaystyle \mathbf {a} \cdot \mathbf {b} ,} {\displaystyle \beta \;} {\displaystyle (x_{1},x_{2},\cdots ,x_{p})+(y_{1},y_{2},\cdots ,y_{p})=(x_{1}+y_{1},x_{2}+y_{2},\cdots x_{p}+y_{p}).} {\displaystyle A{\overset {\underset {\mathrm {def} }{}}{=}}{\begin{pmatrix}a_{11}&a_{12}&\cdots &a_{1n}\\a_{21}&a_{22}&\cdots &a_{2n}\\\cdots &\cdots &\cdots &\cdots \\a_{n1}&a_{n2}&\cdots &a_{nn}\end{pmatrix}},} {\displaystyle {\tfrac {2\cdot 5}{4\cdot 3+7\cdot 5}}} {\displaystyle \lim _{n\to \infty }{\frac {1}{n}}=0.} {\displaystyle A=(a_{ij})_{(i,j)\in M\times N}} {\displaystyle \neq \,} {\displaystyle [V_{1}]\quad x\in V,\;\forall V\in {\mathcal {V}}(x);} {\displaystyle {\overline {CD}}} {\displaystyle {\tfrac {km}{h}}} {\displaystyle {\mathfrak {P}}} {\displaystyle \supset } {\displaystyle \color {RubineRed}{\text{RubineRed}}} {\displaystyle 5=5,000\cdots } {\displaystyle B\supseteq A.} {\displaystyle \leq } {\displaystyle f:\mathbb {R} \to \mathbb {R} ,\;f(x)=x^{\alpha },} {\displaystyle A\in {\mathcal {M}}.} {\displaystyle \sin ^{2}x;} {\displaystyle \mathbf {a} ,\mathbf {b} \in \mathbb {R} ^{3}} {\displaystyle f:\mathbb {R} \to \mathbb {R} ,\;f(x)=x^{n},\;n\in \mathbb {N} \;\;} {\displaystyle \oplus ,\ominus ,\otimes ,\oslash ,\odot \!} {\displaystyle \mathrm {B} \,} {\displaystyle a^{n}} {\displaystyle \boxplus ,\boxminus ,\boxtimes ,\boxdot \!} {\displaystyle f:A_{c}\to \mathbb {R} } {\displaystyle \mathrm {A} \mathrm {B} \mathrm {C} \mathrm {D} \mathrm {E} \mathrm {F} \mathrm {G} \!} {\displaystyle \coprod } {\displaystyle \zeta \,} {\displaystyle \pi \;} {\displaystyle x{\mathcal {R}}x,\;\forall x\in A;} {\displaystyle \mathbb {N} \subset \mathbb {Z} \subset \mathbb {Q} \subset \mathbb {R} \subset C.} {\displaystyle (3,{\frac {\pi }{6}},{\frac {\pi }{4}}).} {\displaystyle PMT_{1}+FV_{1}=PMT_{2}+FV_{2}=\ldots {}=PMT_{n}+FV_{n}} {\displaystyle \forall a\in \mathbb {R} \;\exists (-a)\in \mathbb {R} \;} {\displaystyle \lim _{n\to \infty }s_{n}=\lim _{n\to \infty }a{\frac {1-q^{n}}{1-q}}={\frac {a}{1-q}},} {\displaystyle (a\cdot b)\cdot c=a\cdot (b\cdot c),\;\forall a,b,c\in \mathbb {R} } {\displaystyle x\leq y} {\displaystyle \pi \,} {\displaystyle A\Delta \emptyset =\emptyset \Delta A=A\quad (\emptyset } {\displaystyle S_{n}={\frac {1}{2}}\left[{\frac {3}{2}}-{\frac {2n+3}{(n+1)(n+2)}}\right]} {\displaystyle Ox,\;Oy,\;Oz} {\displaystyle a\,{\bmod {\,}}b\!} {\displaystyle {\frac {1}{1\cdot 3}}={\frac {1}{2}}\left({\frac {1}{1}}-{\frac {1}{3}}\right)} {\displaystyle 1\cdot (a_{1},a_{2},a_{3})=(a_{1},a_{2},a_{3}).} {\displaystyle \color {NavyBlue}{\text{NavyBlue}}} {\displaystyle \mathbf {y} } {\displaystyle (\,)} {\displaystyle <,\nless ,\ll ,\not \ll ,\lll ,\not \lll ,\lessdot \!} {\displaystyle l.} {\displaystyle n+1.} {\displaystyle l_{d}(3)=\lim _{x\searrow 3}f(x)=\lim _{x\searrow 3}3x^{2}=27} {\displaystyle \mathrm {h} \mathrm {i} \mathrm {j} \mathrm {k} \mathrm {l} \mathrm {m} \!} {\displaystyle \sec } {\displaystyle a={\begin{cases}\displaystyle \int x\,dx\\[10px]\displaystyle b^{2}\end{cases}}} {\displaystyle |x_{n}-l|<\varepsilon ,\;\forall n\geq n(\varepsilon )} {\displaystyle \lim _{n\to \infty }{\frac {{\sqrt {5n^{2}-3n}}+2}{4n+1}}=\lim _{n\to \infty }{\frac {n\left({\sqrt {5-{\frac {3}{n}}}}+{\frac {2}{n}}\right)}{n\left(4+{\frac {1}{n}}\right)}}={\frac {\sqrt {5}}{4}}.} {\displaystyle p.} {\displaystyle L'={L}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}{\color {White}ww}(1.1.1)\,} {\displaystyle \sum \,} {\displaystyle a\cdot b\neq 0} {\displaystyle (\mathbb {C} ^{*},\times )}  s83@)KPP_gxjȗ2T":6mLT]o4}UϽgu!5=.R+c3БABs5&.7C^qE@73A~KOomѢDwh :dt|٬\#kOVXe|T~S_ !97F^S]bl80!^*>DCpxHt / V e Ex > R & X / =G h p p~ Ȏ  g U Z l    <& i9 H Y n x J  u  - L @k  c w  &  =" 8 > T b g Gx 7 b ^ )  N B $3I)խݱV_ $e?b fsԉh" F,AD{r?~ %(26,D_{.˧ ~8HayP "+={Ba`.:ݞi+84!DJWch r"s5 (I.\smt|^6+MQ7W^tqxӗ}=AS >xA`z̲Kn@+88[S6?F1eD37_zW9 J(07<JDQU[ifaC"#_-<BgRX[jq:{ixFC0>^Yxe{|S0^3=IT0Yq_` 07YNYn\crN {\displaystyle \mathbb {Z} ^{-}=\{\cdots ,-3,-2,-1\}.} {\displaystyle (6{\sqrt {2}},{\frac {\pi }{4}},8).} {\displaystyle {\mathfrak {5}}{\mathfrak {6}}{\mathfrak {7}}{\mathfrak {8}}{\mathfrak {9}}\!} {\displaystyle A_{n}^{n}=n!.} {\displaystyle n.} {\displaystyle x={\sqrt {1-t^{2}}}\;,\;\mathrm {d} x=-{\frac {t\mathrm {d} t}{\sqrt {1-t^{2}}}}.} {\displaystyle \equiv \,} {\displaystyle \operatorname {sh} k,\operatorname {ch} l,\operatorname {th} m,\operatorname {coth} n\!} {\displaystyle \prec ,\nprec ,\preceq ,\npreceq ,\precneqq \!} {\displaystyle (k_{n})_{n}} {\displaystyle |x_{n}|\leq M,\;\forall n\in \mathbb {N} .} {\displaystyle \lim _{n\to \infty }2^{n}\cdot \left(S_{n}-{\frac {1}{4}}\right)^{n}.} {\displaystyle I,J} {\displaystyle {\text{finită}}} {\displaystyle \bigcup _{i=_{1}}^{n}E_{i}} {\displaystyle A\cap \emptyset =\emptyset ,\;A\cup {\mathcal {U}}={\mathcal {U}}} {\displaystyle x{\mathcal {R}}y.} {\displaystyle \iiiint } {\displaystyle {\mathcal {P}}(\emptyset )=\{\emptyset \}\neq \emptyset .} {\displaystyle a_{1}a_{2}+a_{3}+\cdots +a_{n+1}\geq n,} {\displaystyle \forall \varepsilon >0} {\displaystyle {\tfrac {a-b}{b}}} {\displaystyle {\text{if }}n{\text{ is even}}\!} {\displaystyle x=a\in E} {\displaystyle {\mathcal {U}}{\mathcal {V}}{\mathcal {W}}{\mathcal {X}}{\mathcal {Y}}{\mathcal {Z}}\!} {\displaystyle \Theta \,} {\displaystyle \mathbb {Z} [{\sqrt {2}}]=\{x+y{\sqrt {2}}\;|\;x,y\in \mathbb {Z} \}.} {\displaystyle a^{0}:=1,} {\displaystyle \odot } {\displaystyle {\mathcal {M}}} {\displaystyle {\mathit {a}}{\mathit {b}}{\mathit {c}}{\mathit {d}}{\mathit {e}}{\mathit {f}}{\mathit {g}}\!} {\displaystyle \mathbb {R} ^{p}={\underset {\text{de p ori}}{\underbrace {\displaystyle \mathbb {R} \times \mathbb {R} \times \cdots \times \mathbb {R} } }}=\{(x_{1},x_{2},\cdots ,x_{p})\;:\;x_{1},x_{2},\cdots ,x_{n}\in \mathbb {R} \}.} {\displaystyle {\mathcal {U}}} {\displaystyle \iota \;} {\displaystyle m,n\in \mathbb {N} ,m\geq n_{0},n\geq n_{0},} {\displaystyle [0,1]} {\displaystyle N(z)\in \{-1,1\},} {\displaystyle c<0\;\Rightarrow \;ac>bc;} {\displaystyle (a^{n})^{m}=a^{nm},\;a\in \mathbb {R} ,\;(\forall )m,n\in \mathbb {N} ;} {\displaystyle P} {\displaystyle x<y,} {\displaystyle \mathbf {e} _{n}<y_{n},\;\forall n\in \mathbb {N} ^{*},} {\displaystyle C_{n}^{0}C_{m}^{k}+C_{n}^{1}C_{m}^{k-1}+\cdots +C_{n}^{k}C_{m}^{0}=C_{m+n}^{k}.} {\displaystyle \leq \sum _{k=n+1}^{n+p}{\frac {1}{k(k+1)}}=\sum _{k=n+1}^{n+p}\left({\frac {1}{k}}-{\frac {1}{k+1}}\right)={\frac {1}{n+1}}-{\frac {1}{n+p+1}},\;\forall n\in \mathbb {N} ^{*}.} {\displaystyle 0\leq \theta <2\pi ,\;-\infty <z<\infty } {\displaystyle D=\det(a_{ij}),\;i,j=1,2,\cdots n} {\displaystyle y\in A} {\displaystyle \Uparrow ,\Downarrow ,\Updownarrow \!} {\displaystyle x_{1,2}={\frac {-b\pm {\sqrt {\color {Red}b^{2}-4ac}}}{2a}}} {\displaystyle {\mathcal {M}}_{mn}(\mathbb {C} ),} {\displaystyle y=\arcsin x,\;y=\arccos x,\;y=\arctan x.} {\displaystyle |x_{2n}-x_{n}|={\frac {1}{\sqrt {n+1}}}+{\frac {1}{\sqrt {n+2}}}+\cdots +{\frac {1}{\sqrt {n+n}}}>} {\displaystyle I=A\cap B=\{a\;|\;a\in A} {\displaystyle \dotso } {\displaystyle u_{n}>0;} {\displaystyle U\cap V=\emptyset } {\displaystyle {\tfrac {5}{6}}} {\displaystyle \cos \phi ={\frac {\mathbf {v} \cdot \mathbf {k} }{\|\mathbf {v} \|}},\qquad } {\displaystyle \cdots +{\frac {1}{(n+p-1)(n+p)}}={\frac {1}{n}}-{\frac {1}{n+p}}<{\frac {1}{n}}.} {\displaystyle 50{\text{mere}}\times 100{\text{mere}}={\text{foarte multe mere}}^{2}\,} {\displaystyle A\subseteq B} {\displaystyle {\overrightarrow {OP}}.} {\displaystyle \omega \;} {\displaystyle [D_{1}]\quad d(x,y)\geq 0,\;\forall x,y\in X} {\displaystyle \color {LimeGreen}{\text{LimeGreen}}} {\displaystyle \hbar } {\displaystyle \color {Purple}{\text{Purple}}} {\displaystyle x,y} {\displaystyle \cos ^{4}x={\frac {(1+\cos 2x)^{2}}{4}}={\frac {1}{8}}(\cos 4x+4cos2x+3).} PNG  IHDR .Y5!PLTEGpLlllqqqnnnwww}}}sss{{{zzzZ>tRNS@f1IDATc` &I"$CA &703`uEOIENDB` {\displaystyle \mathbb {R} ^{3}.} {\displaystyle x_{2}=3} {\displaystyle {\sqrt {1-x^{2}}}=t.} {\displaystyle x\mathbf {i} +y\mathbf {j} +z\mathbf {k} } {\displaystyle \rightarrow \,} {\displaystyle a+b=\,card\,(A\cup B),\;{\text{(în ipoteza că}}\;A\cap B=\emptyset );} {\displaystyle a_{2n}-a_{n}={\frac {1}{n+1}}+{\frac {1}{n+2}}+\cdots +{\frac {1}{n+n}}\geq {\underset {\text{n termeni}}{\underbrace {\displaystyle \left({\frac {1}{n+n}}+{\frac {1}{n+n}}+\cdots +{\frac {1}{n+n}}\right)} }}={\frac {1}{2}}} {\displaystyle \phi =\arccos \left({\frac {\mathbf {v} \cdot \mathbf {k} }{\|\mathbf {v} \|}}\right).} {\displaystyle \bigsqcup } {\displaystyle \circleddash ,\circledcirc ,\circledast \!} {\displaystyle [a,b],} {\displaystyle \lim \limits _{a\to \infty }{\tfrac {1}{a}}} {\displaystyle \mathbf {a} \cdot \mathbf {b} =a_{1}b_{1}+a_{2}b_{2}+a_{3}b_{3}.} {\displaystyle y_{n}=\sum _{k=1}^{\infty }a_{nk}\cdot x_{k}} {\displaystyle {\mathcal {P}}_{n}} {\displaystyle f(x)\,\!} {\displaystyle {\tfrac {10}{190+10}}={\tfrac {10}{200}}={\tfrac {5}{100}}} {\displaystyle s_{n}=a+aq+aq^{2}+\cdots +aq^{n-1}={\begin{cases}a{\frac {1-q^{n}}{1-q}},&pentru\;q\neq 1\\na,&pentru\;q=1\end{cases}}} {\displaystyle y<0.} {\displaystyle l\in \mathbb {R} ,\qquad (l} {\displaystyle a/(a^{2}+b^{2}),b/(a^{2}+b^{2})\in \mathbb {Z} ,} {\displaystyle {\boldsymbol {\Upsilon }}{\boldsymbol {\Phi }}{\boldsymbol {\mathrm {X} }}{\boldsymbol {\Psi }}{\boldsymbol {\Omega }}\!} {\displaystyle \left({\frac {x^{2}}{y^{3}}}\right)\,} {\displaystyle x_{1}} {\displaystyle n\in \mathbb {N} ^{*}.} {\displaystyle V\subseteq A} {\displaystyle \left[N+{\frac {m}{n}},N+{\frac {m+1}{n}}\right].} {\displaystyle z=e^{i\theta }-1;} {\displaystyle A\in {\mathcal {M}}} {\displaystyle {\tfrac {100}{y}}} {\displaystyle \precsim ,\precnsim ,\precapprox ,\precnapprox \,} {\displaystyle \nu \;} {\displaystyle A=\{a,b,c,d\}.} {\displaystyle {\frac {1}{4\cdot 6}}={\frac {1}{2}}\left({\frac {1}{4}}-{\frac {1}{6}}\right)} {\displaystyle \sum _{i=0}^{n-1}i} {\displaystyle \int y\mathrm {d} x} {\displaystyle k\leq n.} {\displaystyle \mathbf {5} \mathbf {6} \mathbf {7} \mathbf {8} \mathbf {9} \!} {\displaystyle {\mathit {H}}{\mathit {I}}{\mathit {J}}{\mathit {K}}{\mathit {L}}{\mathit {M}}\!} {\displaystyle x_{i},y_{i}\in \mathbb {Z} ,\;i=1,2.} {\displaystyle \sum _{i=1}^{n}|a_{i}b_{i}|\leq \left(\sum _{i=1}^{n}a_{i}^{2}\right)^{\frac {1}{2}}\cdot \left(\sum _{i=1}^{n}b_{i}^{2}\right)^{\frac {1}{2}}.} {\displaystyle \emptyset } {\displaystyle \lim _{n\to \infty }s_{n}=1.} {\displaystyle {\tfrac {b}{a}}} {\displaystyle a<b\;\Rightarrow \;a-c<b-c;} {\displaystyle \mathbb {Q} =\{x\;|\;x{\frac {a}{b}}\land a\in \mathbb {Z} \land b\in \mathbb {Z} \land b\neq 0\}.} {\displaystyle \alpha \leq 1} {\displaystyle {\acute {a}}\,} {\displaystyle \emptyset ,A} {\displaystyle (a_{n})_{n\in \mathbb {N} ^{*}},} {\displaystyle {\mathcal {R}}} {\displaystyle \sum _{k=1}^{n}\exp(ik\theta )={\frac {\exp[i(n+{\frac {1}{2}})\theta ]-\exp(i\theta /2)}{\exp(i\theta /2)-\exp(-i\theta /2)}}.} {\displaystyle {\mathcal {C}}A,} {\displaystyle {\frac {a_{2}}{b_{2}}}} {\displaystyle nu_{n}<\varepsilon ,} {\displaystyle 1^{o}} {\displaystyle B=(b_{ij})_{(i,j)\in M\times N}} {\displaystyle {\frac {a+b}{2}}\geq {\sqrt {ab}}\geq {\frac {2ab}{a+b}}.} {\displaystyle a_{n}=1+{\frac {1}{1!}}+{\frac {1}{2!}}+\cdots +{\frac {1}{n!}},} {\displaystyle U(\mathbb {Z} [i],\cdot )=\{-1,1,-i,i\}.} {\displaystyle ({\frac {1}{2}})} {\displaystyle \operatorname {arg\,max} _{a}f(a)={\underset {b}{\operatorname {arg\,max} }}f(b)} {\displaystyle =\ln 2-\ln 5+\ln 5-\ln 8+\cdots +\ln(3n-1)-\ln(3n+2)=\ln 2-\ln(3n+2)\;\Rightarrow \;\lim _{n\to \infty }S_{n}=\infty .} {\displaystyle \sum _{n}u_{n},\;\sum _{n}v_{n}} {\displaystyle (x,y)\to (r,\theta )} {\displaystyle \theta =2\pi +\arctan {\frac {y}{x}}=2\pi -{\frac {\pi }{4}}={\frac {7\pi }{4}},} {\displaystyle a\cdot b=\,card\,(A\times B);} {\displaystyle [a_{1},b_{1}].} {\displaystyle \lim _{n\to \infty }{\frac {y_{1}}{n}}=0} {\displaystyle \{x\}} {\displaystyle (x_{0},y_{0})} {\displaystyle |s-s_{n}|\leq {\frac {1}{2^{n}}},\;\forall n\geq 2.} {\displaystyle c_{ij}=a_{ij}+b_{ij},\;\forall (i,j)\in M\times N.} {\displaystyle (a-b)[a^{r}(a-c)-b^{r}(b-c)]\geq 0,} {\displaystyle \lim _{y\to 0}\int _{0}^{1}f(x,y);} {\displaystyle A\setminus B} {\displaystyle {\sqrt {2}}=1,4142\cdots } {\displaystyle \sum _{n=1}^{\infty }u_{n}.} {\displaystyle \infty } {\displaystyle S_{\text{new}}=S_{\text{old}}-{\frac {\left(5-T\right)^{2}}{2}}} {\displaystyle |xy|=|x|\cdot |y|;} {\displaystyle p,} {\displaystyle {\tfrac {2}{7}}} {\displaystyle d_{2}} {\displaystyle {\tfrac {6}{84}}} {\displaystyle \lim _{n\to \infty }b_{n}=0,} {\displaystyle \lim _{x\to a}f(x)=f(a).} {\displaystyle |q|<1,} {\displaystyle \frown } {\displaystyle \left[0,1\right)} {\displaystyle z=f(x,y),} {\displaystyle \sum _{i=1}^{10}t_{i}\,} {\displaystyle \mathbf {N} \mathbf {O} \mathbf {P} \mathbf {Q} \mathbf {R} \mathbf {S} \mathbf {T} \!} {\displaystyle x(n)=x_{n},\;\forall n\in \mathbb {N} .} {\displaystyle \lor ,\land ,\rightarrow ,\leftrightarrow } {\displaystyle \mathbb {R} ^{2}} {\displaystyle F(y)=\int _{0}^{\infty }{\frac {\sin xy}{1+x^{2}}},\;\forall y\in \mathbb {R} .} {\displaystyle f\circ f^{-1}(y)=y,\;\forall y\in E.} {\displaystyle L=\lim _{n\to \infty }\left\{\left[\left(1+{\tfrac {-3}{3n+5}}\right)^{\frac {3n+5}{-3}}\right]^{\frac {-3n}{3n+5}}\right\}=\mathbf {e} ^{\displaystyle \lim _{n\to \infty }{\tfrac {-3n}{3n+5}}}={\frac {1}{e}}.} {\displaystyle {\begin{array}{lcl}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}} {\displaystyle \;(\alpha +\beta )(a_{1},a_{2},a_{3})=\alpha (a_{1},a_{2},a_{3})+\beta (a_{1},a_{2},a_{3})]} {\displaystyle \mathbb {C} =\{x+\mathbf {i} y\;|\;x\in \mathbb {R} \land y\in \mathbb {R} \}.} {\displaystyle M={\begin{bmatrix}{\frac {5}{6}}&{\frac {1}{6}}&0\\[0.3em]{\frac {5}{6}}&0&{\frac {1}{6}}\\[0.3em]0&{\frac {5}{6}}&{\frac {1}{6}}\end{bmatrix}}} {\displaystyle x_{n}={\frac {1}{n(n+1)}}={\frac {1}{n}}-{\frac {1}{n+1}},\;\forall n\in \mathbb {N} ^{*}.} {\displaystyle n\in \mathbb {N} ^{*}} {\displaystyle y=\rho \sin \phi \sin \theta =3\sin {\frac {\pi }{4}}\sin {\frac {\pi }{6}}={\frac {3}{2{\sqrt {2}}}},} {\displaystyle M'=(-1)^{s(M)},} {\displaystyle \sum _{n}v_{n}} {\displaystyle c} {\displaystyle (1)\,} {\displaystyle {\frac {\mathbf {e} _{n+1}}{\mathbf {e} _{n}}}>{\frac {(n+1)^{3}+1}{(n+1)^{3}}}>1} {\displaystyle |x_{2n}-x_{n}|} {\displaystyle 2=\left({\frac {\left(3-x\right)\times 2}{3-x}}\right)} {\displaystyle \iint } {\displaystyle {\mathcal {A}}{\mathcal {B}}{\mathcal {C}}{\mathcal {D}}{\mathcal {E}}{\mathcal {F}}{\mathcal {G}}\!} {\displaystyle a\in A_{n}\}.} {\displaystyle \varnothing \,} {\displaystyle f\circ g=1_{X}.} {\displaystyle \arccos } {\displaystyle a+b=b+a,\;\forall a,b\in \mathbb {R} } {\displaystyle y\in W.} {\displaystyle \mu \,} {\displaystyle a\cdot b=b\cdot a,\;\forall a,b\in \mathbb {R} } {\displaystyle A\cup B=B\cup A,\quad A\cap B=B\cap A} {\displaystyle x,y\in \mathbb {Z} .} {\displaystyle A=0} {\displaystyle \triangleleft } {\displaystyle y>0,} {\displaystyle a^{c+2}\,} {\displaystyle \int {\frac {\mathrm {d} x}{x^{2}-a^{2}}}={\frac {1}{2a}}\ln \left|{\frac {x-a}{x+a}}\right|+{\mathcal {C}}.} {\displaystyle \exists 1\in \mathbb {R} } {\displaystyle {\begin{matrix}-1&3\\2&-4\end{matrix}}={\begin{matrix}-1&\,\;\;3\\\,\;\;2&-4\end{matrix}}} {\displaystyle x_{n}={\frac {n}{3^{n}}},\;n\in \mathbb {N} ^{*}} {\displaystyle \lim _{n\to \infty }{\frac {(a+{\frac {1}{n}})^{k}-a^{k}}{(b+{\frac {1}{n}})^{p}-b^{p}}}={\frac {k}{p}}\cdot {\frac {a^{k-1}}{b^{p-1}}},\quad k,p\in \mathbb {N} ,\;k,p\geq 2,\;a,b\in \mathbb {R} ,\;b\neq 0.} {\displaystyle y.} {\displaystyle \lim _{n\to \infty }\Delta a_{n}=0.} {\displaystyle \cong } {\displaystyle a^{n}>0,\;a\in \mathbb {R} _{+}^{*},\;(\forall )n\in \mathbb {N} ;} {\displaystyle (\forall )} {\displaystyle \mathbb {N} \mathbb {O} \mathbb {P} \mathbb {Q} \mathbb {R} \mathbb {S} \mathbb {T} \!} {\displaystyle z_{1}+z_{2}=(x_{1}+x_{2})+i(y_{1}+y_{2})} {\displaystyle 0<s-s_{n}\leq {\frac {1}{(n!)^{2}}},} {\displaystyle \mathbb {Z} =\{\cdots ,-3,-2,-1,0,1,2,3,\cdots \}.} {\displaystyle {\begin{cases}X^{2}+Y^{2}=5\\X^{2}-Y^{2}=-3\\\;XY\qquad >0.\end{cases}}} {\displaystyle <\,} {\displaystyle \cos ^{4}x;} {\displaystyle (0,1),\;(1,0),\;(-1,0),\;(0,-1)} {\displaystyle 4^{o}} {\displaystyle \diamond } {\displaystyle {\text{abcdefghijklmnopqrstuvwxyzàáâãäåæçèéêëìíîïðñòóôõö÷øùúûüýþÿ}}\,\!} {\displaystyle N(z_{1}z_{2})=N(z_{1})\cdot N(z_{2}).} {\displaystyle \mathrm {Z} \,} {\displaystyle \land \,} {\displaystyle (\mathbf {e} _{n})_{n\in \mathbb {N} ^{*}}} {\displaystyle \alpha \leq 0.} {\displaystyle \underbrace {a+b+\cdots +z} _{26}} {\displaystyle (A\cup B)'=A'\cap B',\;(A\cap B)'=A'\cup B'} {\displaystyle \neg \,} {\displaystyle =(x_{1}^{2}x_{2}^{2}+d^{2}y_{1}^{2}y_{2}^{2})-d(x_{1}^{2}y_{2}^{2}+x_{2}^{2}y_{2}^{2})=(x_{1}x_{2}+dy_{1}y_{2})^{2}-d(x_{1}y_{2}+x_{2}y_{1})^{2}=N(z_{1}z_{2}).} {\displaystyle P\in {\mathcal {P}}_{n}} {\displaystyle x=\cos t,} {\displaystyle \mathrm {ABCDEFabcdef123456} \,} {\displaystyle \ddots } {\displaystyle \coth } {\displaystyle {\mathfrak {0}}{\mathfrak {1}}{\mathfrak {2}}{\mathfrak {3}}{\mathfrak {4}}\!} {\displaystyle {\mbox{unde (1) este adevărată dacă }}a{\mbox{ și }}b\,} {\displaystyle \color {Aquamarine}{\text{Aquamarine}}} {\displaystyle \bigtriangleup } {\displaystyle z^{-1}={\frac {a}{a^{2}+b^{2}}}-i{\frac {b}{a^{2}+b^{2}}}.} {\displaystyle [N,N+1]} {\displaystyle \partial } {\displaystyle \mathrm {A} \mathrm {B} \Gamma \Delta \mathrm {E} \mathrm {Z} \!} {\displaystyle M={\begin{bmatrix}{\frac {5}{6}}&{\frac {1}{6}}&0\\{\frac {5}{6}}&0&{\frac {1}{6}}\\0&{\frac {5}{6}}&{\frac {1}{6}}\end{bmatrix}}} {\displaystyle A+B=B+A,\;\forall A,B\in {\mathcal {M}}_{mn};} {\displaystyle \textstyle \coprod _{i=1}^{N}x_{i}} {\displaystyle \sum _{n\geq 1}\ln {\frac {n+1}{n}}.} {\displaystyle a\geq b\geq c.} {\displaystyle Z_{1}={\frac {\sqrt {2}}{2}}(-1+i),\;Z_{2}={\frac {\sqrt {2}}{2}}(1-i).} {\displaystyle (a_{1},a_{2},a_{3})+(-a_{1},-a_{2},-a_{3})=(0,0,0).} {\displaystyle \sum _{n\geq 1}{\frac {1}{n}}} {\displaystyle z\geq y\geq x.} {\displaystyle {\mathcal {\bar {A}}}} {\displaystyle |x+y|=-(x+y)=(-x)+(-y)\leq |x|+|y|.} {\displaystyle A\subseteq \mathbb {R} } {\displaystyle {\tfrac {produsulextremilor}{celalaltmez}}} {\displaystyle A,B,C,...;X,Y,Z,...} {\displaystyle \int {\frac {x}{\sqrt {1-x^{2}}}}\mathrm {d} x\;,\;x\in [-1,1].} {\displaystyle \Rightarrow \;X\subset A\cup B\;\Leftrightarrow \;X\in {\mathcal {P}}(A\cup B).} {\displaystyle a^{m}} {\displaystyle y>0} {\displaystyle {\frac {\mathbf {e} _{n+1}}{\mathbf {e} _{n}}}={\frac {(n+2)^{n+1}}{(n+1)^{n+1}}}\cdot {\frac {n^{n}}{(n+1)^{n}}}={\frac {(n+2)^{n+1}}{(n+1)^{n+1}}}\cdot \left(1-{\frac {1}{n+1}}\right)^{n}.} {\displaystyle ^{3}/_{7}\,} {\displaystyle z=-24-10i} {\displaystyle \color {Gray}{\text{Gray}}} {\displaystyle \oint } {\displaystyle \int \!\cdots \!\int } {\displaystyle (a,b)\in A\times A} {\displaystyle x_{n}} {\displaystyle (S_{n})_{n}} {\displaystyle g_{0}(f(x))=x,\;\forall x\in X.} {\displaystyle {\tfrac {1}{4}}} {\displaystyle (a+b)^{n}=\sum _{k=0}^{n}C_{n}^{k}a^{n-k}b^{k}.} {\displaystyle \lim _{n\to \infty }{\sqrt[{n}]{a_{n}}}=\lim _{n\to \infty }{\frac {a_{n+1}}{a_{n}}},} {\displaystyle \iiint } {\displaystyle a_{3}} {\displaystyle z=-3+4i} {\displaystyle \not {a}\,} {\displaystyle \sum _{n=1}^{\infty }{\frac {3^{n}+8^{n}}{3^{n+1}+8^{n+1}}}.} {\displaystyle a-c\geq b-c\geq 0,} {\displaystyle A\notin A\;\Rightarrow \;A\in A,} {\displaystyle \lim _{x\to 0}{\frac {e^{x}-1}{2x}}{\overset {\left[{\frac {0}{0}}\right]}{\underset {\mathrm {H} }{=}}}\lim _{x\to 0}{\frac {e^{x}}{2}}={\frac {1}{2}}} {\displaystyle 6^{o}} {\displaystyle \left({\frac {a}{b}}\right)} {\displaystyle {\text{if}}~n\ {\text{is even}}} {\displaystyle x=(x_{1},x_{2},\cdots ,x_{p}),y=(y_{1},y_{2},\cdots ,y_{p})\in \mathbb {R} ^{p}.} {\displaystyle \mathrm {N} \mathrm {O} \mathrm {P} \mathrm {Q} \mathrm {R} \mathrm {S} \mathrm {T} \!} {\displaystyle \forall \varepsilon >0,\;\exists n_{\varepsilon }\geq 1} {\displaystyle A_{m,n}={\begin{pmatrix}a_{1,1}&a_{1,2}&\cdots &a_{1,n}\\a_{2,1}&a_{2,2}&\cdots &a_{2,n}\\\vdots &\vdots &\ddots &\vdots \\a_{m,1}&a_{m,2}&\cdots &a_{m,n}\end{pmatrix}}} {\displaystyle {\big \uparrow }{\Big \uparrow }{\bigg \uparrow }{\Bigg \uparrow }\dots {\Bigg \Downarrow }{\bigg \Downarrow }{\Big \Downarrow }{\big \Downarrow }} {\displaystyle {\tfrac {5}{2}}} {\displaystyle {\frac {x_{n+1}}{x_{n}}}={\frac {1}{(n+1)^{2}}}\leq 4} {\displaystyle +\infty } {\displaystyle s=\sum _{n=1}^{\infty }x_{n}=1.} {\displaystyle \diamondsuit ,\heartsuit ,\clubsuit ,\spadesuit ,\Game ,\flat ,\natural ,\sharp \!} {\displaystyle A{\overset {!}{=}}B;~~A{\stackrel {!}{=}}B\,} {\displaystyle A\setminus \{a\}.} {\displaystyle {\frac {{\frac {1}{x}}+{\frac {1}{y}}}{y-z}}} {\displaystyle {\text{1. Axioma determinării:}}} {\displaystyle \color {Mulberry}{\text{Mulberry}}} {\displaystyle r={\sqrt {x^{2}+y^{2}}}} {\displaystyle \varepsilon >0} {\displaystyle \mathrm {a} f} {\displaystyle {\tfrac {ka}{ma+mb}}} {\displaystyle p(A)} {\displaystyle {\vec {F}}} {\displaystyle i=j} {\displaystyle \color {RoyalBlue}{\text{RoyalBlue}}} {\displaystyle a'\,} {\displaystyle \arcsin h,\arccos i,\arctan j\!} {\displaystyle z=x+iy,} {\displaystyle Re\{z\}=\alpha ,\;Im\{z\}=\beta .} {\displaystyle n-1,} {\displaystyle s_{4}=-0,7831307870} {\displaystyle \lim _{n\to \infty }{\bigg (}1+{\frac {1}{\sqrt {n}}}{\bigg )}^{n^{k}},} {\displaystyle \lambda \!} {\displaystyle A)} {\displaystyle 1,5} {\displaystyle x_{0}\in (a,b)\subseteq A.} {\displaystyle \mathrm {N} \;} {\displaystyle M=\{1,2,\cdots ,m\},\;N=\{1,2,\cdots ,n\}.} {\displaystyle {\frac {1}{10^{n}}},\;{\frac {1}{100}},\cdots } {\displaystyle \Upsilon \;} {\displaystyle \beta } {\displaystyle {\begin{array}{|c|c||c|}a&b&S\\\hline 0&0&1\\0&1&1\\1&0&1\\1&1&0\\\end{array}}} {\displaystyle \sum _{n=1}^{\infty }\alpha u_{n},} {\displaystyle {\tfrac {2}{5}}} {\displaystyle f:D\to E} {\displaystyle A\sim \{1,2,\cdots ,n\},} {\displaystyle p(u):\;u\notin u} {\displaystyle [0,2\pi ]} {\displaystyle 3^{o}} {\displaystyle a_{n}={\frac {\alpha n}{\beta n+1}},\qquad l\in \{0,1,{\frac {\alpha }{\beta }}\},\;\beta \neq 0;} {\displaystyle g\circ f(x){\overset {\underset {\mathrm {def} }{}}{=}}g(f(x)),\;\forall x\in D,} {\displaystyle a_{1}b_{n}+a_{2}b_{n-1}+\cdots +a_{n}b_{1}\leq a_{1}b_{i_{1}}+a_{2}b_{i_{2}}+\cdots +a_{n}b_{in}\leq a_{1}b_{1}+a_{2}b_{2}+\cdots a_{n}b_{n}.} {\displaystyle (3+x)^{-1/2}=3^{-1/2}\left(1+{\frac {1}{3}}x\right)^{-1/2}={\frac {1}{\sqrt {3}}}\left(1-{\frac {1}{6}}x+{\frac {1}{24}}x^{2}-{\frac {5}{432}}x^{3}+\cdots \right)} {\displaystyle \color {Emerald}{\text{Emerald}}} {\displaystyle {n! \over k!(n-k)!}={n \choose k}} {\displaystyle {\sqrt {x^{2}+y^{2}}},} {\displaystyle {\text{3. Axioma bazei:}}} {\displaystyle (a,c)\cap (c,b)=\emptyset .} {\displaystyle \epsilon \;} {\displaystyle {\dbinom {n}{k}}} {\displaystyle \int y\;\mathrm {d} x} {\displaystyle \alpha ,\beta ,\gamma ,\delta ,\epsilon ,\varepsilon ,\zeta ,\eta ,\theta ,\vartheta ,\iota ,\kappa ,\lambda ,\mu ,\nu ,\xi ,\pi ,\varpi ,\rho ,\varrho ,\sigma ,\varsigma ,\tau ,\upsilon ,\phi ,\varphi ,\chi ,\psi ,\omega ,\Gamma ,\Delta ,\Theta ,\Phi ,\Omega } {\displaystyle A\notin {\mathcal {M}}} {\displaystyle a\in E\cap E'.} {\displaystyle \mathbf {e} ,} {\displaystyle A\sim B,} {\displaystyle \cos n\theta ={\frac {1}{2}}\left(z^{n}+{\frac {1}{z^{n}}}\right)} {\displaystyle \mathbf {e} _{n}=\left(1+{\frac {1}{n}}\right)^{n},\quad y_{n}=\left(1+{\frac {1}{n}}\right)^{n+1}} {\displaystyle [\,]} {\displaystyle S_{n}=\sum _{k=2}^{n}|x_{k}-x_{k-1}|.} {\displaystyle A\setminus \{a\}} {\displaystyle \lim _{n\to \infty }x_{n}=l.} {\displaystyle \mathbf {a} \times \mathbf {b} ,} {\displaystyle \mathbb {Q} .} {\displaystyle |x_{n+p}-x_{n}|={\frac {1}{\sqrt {n+1}}}+{\frac {1}{\sqrt {n+2}}}+\cdots +{\frac {1}{\sqrt {n+p}}}.} {\displaystyle (x_{n})_{n\in \mathbb {N} },\;x_{n}=\left(1+{\frac {1}{n}}\right)^{n}} {\displaystyle \sum _{n}x_{n}} {\displaystyle z=x+iy} {\displaystyle \mathbf {a} =a_{1}\mathbf {i} +a_{2}\mathbf {j} +a_{3}\mathbf {k} } {\displaystyle s_{n}={\frac {1}{3}}+\left({\frac {1}{3^{2}}}+{\frac {1}{3^{2}}}\right)+\left({\frac {1}{3^{3}}}+{\frac {1}{3^{3}}}+{\frac {1}{3^{3}}}\right)+\cdots +{\underset {\text{n termeni}}{\underbrace {\displaystyle \left({\frac {1}{3^{n}}}+{\frac {1}{3^{n}}}+\cdots +{\frac {1}{3^{n}}}\right)} }}.} {\displaystyle n,k\in \mathbb {N} ^{*}} {\displaystyle PV={\frac {PMT_{1}+FV_{1}}{(1+i)^{1}}}+{\frac {PMT_{2}+FV_{2}}{(1+i)^{2}}}+\ldots {}+{\frac {PMT_{n}+FV_{n}}{(1+i)^{n}}}=\sum _{t=1}^{n}{\frac {PMT_{t}+FV_{t}}{(1+i)^{t}}}} {\displaystyle S_{n}=\sum _{k=1}^{n}\ln {\frac {3k-1}{3k+2}}=\sum _{k=1}^{n}\left[\ln(3k-1)-\ln(3k+2)\right]=} {\displaystyle s\approx s_{7}=1,291285935} {\displaystyle a\;\;\!\!b} {\displaystyle \vartriangle ,\triangledown \!} {\displaystyle \sin a,\cos b,\tan c,\cot d,\sec e,\csc f\!} {\displaystyle \approx } {\displaystyle \lim _{n\to \infty }{\sqrt[{n}]{a_{1}\cdot a_{2}\cdot \cdots \cdot a_{n}}}=\lim _{n\to \infty }a_{n}.} {\displaystyle r=a} {\displaystyle {\tfrac {12}{3}}} {\displaystyle M=\{x\;|\;x>100\}.} {\displaystyle {\begin{aligned}f(x)&=x^{4}+7x^{3}+2x^{2}\\&\qquad {}+10x+12\qquad \qquad (1)\end{aligned}}} {\displaystyle N(zz')=N(1)=1,} {\displaystyle m_{1}=1} {\displaystyle {\underset {\alpha }{\omega }}\,\!} {\displaystyle L.} {\displaystyle \sum _{n=1}\nolimits 'C_{n}} {\displaystyle M.} {\displaystyle \mathrm {X} \,} {\displaystyle f.\!} {\displaystyle s_{k}\equiv 0{\pmod {m}}\!} {\displaystyle x_{n}={\frac {n^{2}}{n+1}}={\frac {n^{2}-1}{n+1}}+{\frac {1}{n+1}}=n-1+{\frac {1}{n+1}}>n-1,\;\forall n\in \mathbb {N} ^{*}.} {\displaystyle A.} {\displaystyle {\mathcal {A}}'} {\displaystyle u_{n},\;v_{n}} {\displaystyle 1/z=1/(x+y{\sqrt {d}})=(x-y{\sqrt {d}})/(x^{2}-y^{2}d)=(x-y{\sqrt {d}})/N(z)=x/N(z)-(y/N(z)){\sqrt {d}},} {\displaystyle A\cap B=\{x|\;x\in A\land x\in B\}} {\displaystyle \Phi \,} {\displaystyle \mathbf {a} \times \mathbf {b} ={\begin{vmatrix}a_{2}&a_{3}\\b_{2}&b_{3}\end{vmatrix}}\mathbf {i} -{\begin{vmatrix}a_{1}&a_{3}\\b_{1}&b_{3}\end{vmatrix}}\mathbf {j} +{\begin{vmatrix}a_{1}&a_{2}\\b_{1}&b_{2}\end{vmatrix}}\mathbf {k} ,} {\displaystyle (1,-1,1).} {\displaystyle a_{1},a_{2},\cdots ,a_{n},\cdots } {\displaystyle \infty )} {\displaystyle f\circ g=1_{Y}.} {\displaystyle G.} {\displaystyle \vdots } {\displaystyle A,B\subset Y,} {\displaystyle \sum _{n}} {\displaystyle a^{b^{c+2}}\approx 5} {\displaystyle \sum _{n=1}^{\infty }f_{n}=f_{1}+f_{2}+\cdots } {\displaystyle {\tfrac {d}{b}}} {\displaystyle {\tfrac {175}{70}}} {\displaystyle \cos ^{4}\theta ={\frac {3+4\cos 2\theta +\cos 4\theta }{8}};} {\displaystyle \sqcap } {\displaystyle card\,A,} {\displaystyle {\mathit {U}}{\mathit {V}}{\mathit {W}}{\mathit {X}}{\mathit {Y}}{\mathit {Z}}\!} {\displaystyle f^{-1}\!} {\displaystyle A\notin {\mathcal {M}}.} {\displaystyle C.} {\displaystyle |{\frac {1}{3}}x|<1,} {\displaystyle PV={\frac {FV+PMT}{(1+i)^{n}}}} {\displaystyle {\begin{matrix}x&y\\z&v\end{matrix}}} {\displaystyle x_{n}={\frac {1}{(n!)^{2}}},\;n\in \mathbb {N} ^{*}} {\displaystyle [a,c],\;[c,b]} {\displaystyle \int x^{n}\mathrm {d} x={\frac {x^{n+1}}{n+1}}+{\mathcal {C}}.} {\displaystyle {\mathcal {P}}({\mathcal {P}}(\{a\})).} {\displaystyle \hookrightarrow \hookleftarrow \multimap \leftrightsquigarrow \rightsquigarrow \twoheadrightarrow \twoheadleftarrow \!} {\displaystyle k\in \mathbb {R} .} {\displaystyle |f(x-f(x_{0})|<\varepsilon .} {\displaystyle x_{n}=\sum _{k=1}^{n}{\frac {\cos(k!)}{k(k+1)}},\;n\in \mathbb {N} ;} {\displaystyle \mathbf {u} \mathbf {v} \mathbf {w} \mathbf {x} \mathbf {y} \mathbf {z} \!} {\displaystyle ax^{2}+bx+c=0\,\!} {\displaystyle {\tfrac {3+6+30}{7+14+70}}} {\displaystyle \sum _{n=1}^{\infty }\ln {\frac {3n-1}{3n+2}}.} {\displaystyle -} {\displaystyle {\tfrac {nc}{nd}}} {\displaystyle \varepsilon \digamma \varkappa \varpi \!} {\displaystyle x\in A_{c}} {\displaystyle \mathrm {M} \,} {\displaystyle F'(x)=f(x),\;\forall x\in I.} {\displaystyle N(x+y{\sqrt {2}})=x^{2}-dy^{2},} {\displaystyle \left|{\frac {x}{y}}\right|={\frac {|x|}{|y|}},\quad (y\neq 0).} {\displaystyle {\frac {n!}{k!(n-k)!}}={\binom {n}{k}}} {\displaystyle \bigwedge } {\displaystyle {\frac {1}{n}}} {\displaystyle {\begin{cases}3x+5y+z\\7x-2y+4z\\-6x+3y+2z\end{cases}}} {\displaystyle A\cap (B\cap C)=(A\cap B)\cap C,\quad A\cup (B\cup C)=(A\cup B)\cup C} {\displaystyle (\exists )a\in \mathbb {R} } {\displaystyle \sin ^{5}x.} {\displaystyle k\in \mathbb {N} ^{*},\;a^{m}=a^{m+kj}.} {\displaystyle a,b,c,...;x,y,z...} {\displaystyle {\begin{array}{c|c}1&2\\\hline 3&4\end{array}}} {\displaystyle \Box } {\displaystyle \displaystyle {\frac {a}{b}}} {\displaystyle a-1\leq 1,\;a_{2}\geq 1.} {\displaystyle f:I\to \mathbb {R} \;,\;I\subset \mathbb {R} \setminus \{-a,a\}\,,\,f(x)={\frac {1}{x^{2}-a^{2}}}\,,\,a\neq 0} {\displaystyle z=\rho \cos \phi ,} {\displaystyle {\tfrac {30}{105}}} {\displaystyle a} {\displaystyle g\circ f:D\to F} {\displaystyle x:\mathbb {N} \to \mathbb {R} } {\displaystyle \sigma \;} {\displaystyle \sum _{n=p+1}^{\infty }u_{n}} 6,=KTpv)jP "<yCLUbp͔ޙQd?5c(FO iɦR %AfLeu1]'x=g,8mCUDf.r'/<RfLrԽ@.|FTiv L,6;E^puyj <$j6=SaXtNdO$ J ( C J  9 |  X i p     " & 0 K O `c ۛ    7  $ 7 vL X\ |x H ) W  '  qG LM d Jr s a B .$5)l<F3KNjRnOStKq,#.TR\Oepů4b;Gpy ʽp)?EBU)bus{t+HbXqurdTCAFyOhW|;Af,S}#,6mYrar{P~Q.[j5Jn`~!#N˻("3GjHYp-|)>`g0d-16I Nev)LyQ>%Fco- {\displaystyle (a_{1},a_{2},a_{3})\in \mathbb {R} ^{3},} {\displaystyle a={\begin{cases}\int x\,dx\\b^{2}\end{cases}}} {\displaystyle x;} {\displaystyle u_{n}\geq v_{n}\geq 0.} {\displaystyle {\frac {q}{1-q}}.} {\displaystyle y=r\sin \theta =8\sin {\frac {2\pi }{3}}=4{\sqrt {3}}.} {\displaystyle E=a^{3}+b^{3}+c^{3}-3abc-2\left({\frac {b+c}{2}}-a\right)^{3}.} {\displaystyle \lim _{n\to \infty }\Delta a_{n}=A\neq 0} {\displaystyle \tan } {\displaystyle \color {Apricot}{\text{Apricot}}} {\displaystyle \mathbf {A} \mathbf {B} \mathbf {C} \mathbf {D} \mathbf {E} \mathbf {F} \mathbf {G} \!} {\displaystyle C} {\displaystyle 2+5i.} {\displaystyle \mathbb {N} =\{1,2,3,\cdots \}.} {\displaystyle \left/{\frac {a}{b}}\right\backslash } {\displaystyle \alpha \beta \gamma \delta \epsilon \zeta \!} {\displaystyle n_{\varepsilon },} {\displaystyle \sin ^{2}x={\frac {1}{2}}(1-\cos 2x).} {\displaystyle ab\,} {\displaystyle r<n.} {\displaystyle \left(1-{\frac {1}{n+1}}\right)^{n}>1-{\frac {n}{(n+1)^{2}}}.} {\displaystyle x_{n}={\frac {1}{n!}};} {\displaystyle z\in \mathbf {U} \left(\mathbb {Z} [d],\cdot \right)\;\Leftrightarrow \;N(z)\in \{\pm 1\}.} {\displaystyle \mathbb {C} } {\displaystyle \bowtie } {\displaystyle {\boldsymbol {\eta }}{\boldsymbol {\theta }}{\boldsymbol {\iota }}{\boldsymbol {\kappa }}{\boldsymbol {\lambda }}{\boldsymbol {\mu }}\!} {\displaystyle \perp ,\angle ,\sphericalangle ,\measuredangle ,45^{\circ }\!} {\displaystyle (X,d)} {\displaystyle A\cap A=A,\;A\cup A=A} {\displaystyle D=A\setminus B=\{a\;|\;a\in A} {\displaystyle \color {RedViolet}{\text{RedViolet}}} {\displaystyle m\in \mathbb {N} ^{*},\;m>i+j.} {\displaystyle {\mathit {N}}{\mathit {O}}{\mathit {P}}{\mathit {Q}}{\mathit {R}}{\mathit {S}}{\mathit {T}}\!} {\displaystyle f:I\to \mathbb {R} \;,\;I\subset \mathbb {R} ^{*}\;,\;f(x)={\frac {1}{x}}} {\displaystyle f,g} {\displaystyle \lim _{z\rightarrow z_{0}}f(z)=f(z_{0})} {\displaystyle x=\rho \sin \phi \cos \theta =3\sin {\frac {\pi }{4}}\cos {\frac {\pi }{6}}={\frac {3{\sqrt {3}}}{2{\sqrt {2}}}},} {\displaystyle M\in \mathbb {R} _{+}^{*},} {\displaystyle x_{n}\leq {\frac {1}{2^{n}}},\;\forall n\geq 4.} {\displaystyle f(x)={\begin{cases}x^{3},&{\mbox{pentru }}x\leq 3\\3x^{2},&{\mbox{pentru }}x>3\end{cases}}} {\displaystyle {\boldsymbol {\alpha }}{\boldsymbol {\beta }}{\boldsymbol {\gamma }}{\boldsymbol {\delta }}{\boldsymbol {\epsilon }}{\boldsymbol {\zeta }}\!} {\displaystyle \mathbb {R} ,} {\displaystyle +,-,\pm ,\mp ,\dotplus \!} {\displaystyle \exp z=e^{z},\;\forall z\in \mathbb {C} .} {\displaystyle \lim _{n\to \infty }\mathbf {e} _{n}=\lim _{n\to \infty }y_{n}.} {\displaystyle {\tfrac {6}{4\cdot 21}}} {\displaystyle x_{1,2}={\frac {-b\pm i{\sqrt {-\Delta }}}{2a}}} {\displaystyle \int f(x)\,\mathrm {d} x.} {\displaystyle |z|={\sqrt {x^{2}+y^{2}}},} {\displaystyle \ulcorner \urcorner \llcorner \lrcorner \,} {\displaystyle (x,y)} {\displaystyle A=\{a_{1},a_{2},\cdots ,a_{m}\},} {\displaystyle \sqsupseteq } {\displaystyle L=\lim _{n\to \infty }{\frac {{\bigg (}1+{\frac {1}{n}}{\bigg )}^{3}-1}{{\bigg (}3+{\frac {1}{n}}{\bigg )}^{2}-1}}.} {\displaystyle (8,{\frac {2\pi }{3}},-3),} {\displaystyle \approx ,\thickapprox ,\approxeq ,\asymp ,\propto ,\varpropto \!} {\displaystyle \dim p,\deg q,\det m,\ker \phi \!} {\displaystyle y\in E,} {\displaystyle f(x).} {\displaystyle -{\frac {3}{4}}=-0,75000\cdots } {\displaystyle 50\;{\textrm {mere}}\times 100\;{\textbf {mere}}={\textit {foarte}}\;multe\;mere^{2}\,} {\displaystyle \cot } {\displaystyle \Sigma \;} {\displaystyle \color {Magenta}{\text{Magenta}}} {\displaystyle a_{1}=x,\;a_{2}=y,\;a_{3}=z.} {\displaystyle \sum _{n=1}^{\infty }f_{n}(x_{0})} {\displaystyle (y_{n})_{n\in \mathbb {N} ^{*}}} {\displaystyle a<b\;\Rightarrow \;a+c<b+c;} {\displaystyle {\mathcal {P}}(A)\cup {\mathcal {P}}(B)\subset {\mathcal {P}}(A\cup B).} {\displaystyle \sum _{n=1}^{\infty }f_{n}(x)} {\displaystyle \mathbf {a} ,\mathbf {b} ,} {\displaystyle f:A\to B.} {\displaystyle a_{n}\in \left[{\frac {\alpha }{\beta }},0\right)} {\displaystyle \mathbf {b} =(b_{1},b_{2},b_{3})} {\displaystyle l_{\mathcal {C}}=\int _{a}^{b}{\sqrt {[x'(t)]^{2}+[y'(t)]^{2}+[z'(t)]^{2}}}.} {\displaystyle F:{\mathcal {D}}\subset \mathbb {R} ^{3}\to \mathbb {R} } {\displaystyle {\frac {u_{n+1}}{u_{n}}}<c,\;\forall n\geq n_{0},} {\displaystyle \mathbf {b} } {\displaystyle \mathbf {v} =x\mathbf {i} +y\mathbf {j} +z\mathbf {k} } {\displaystyle f:[a,b]\to \mathbb {R} } {\displaystyle (f_{n})_{n\in \mathbb {N} }} {\displaystyle \arcsin x+\arccos x={\frac {\pi }{2}}\;,\;\forall x\in [-1,1].} {\displaystyle f(x)(a-b)^{k}(a-c)^{k}+f(y)(b-a)^{k}(b-c)^{k}+f(z)(c-a)^{k}(c-b)^{k}\geq 0.} {\displaystyle \sinh k,\cosh l,\tanh m,\coth n\!} {\displaystyle x\mathbf {i} +y\mathbf {j} } {\displaystyle {}_{p}F_{q}(a_{1},\dots ,a_{p};c_{1},\dots ,c_{q};z)=\sum _{n=0}^{\infty }{\frac {(a_{1})_{n}\cdots (a_{p})_{n}}{(c_{1})_{n}\cdots (c_{q})_{n}}}{\frac {z^{n}}{n!}}} {\displaystyle \arctan } {\displaystyle x^{2}+y^{2}=2ax.} {\displaystyle {\begin{alignedat}{2}f(x)&=(a-b)^{2}\\&=a^{2}-2ab+b^{2}\\\end{alignedat}}} {\displaystyle L=\lim _{n\to \infty }{\Bigg (}{\frac {3n^{2}+3n+1}{n^{3}}}\cdot {\frac {n^{2}}{6n+1}}{\Bigg )}={\frac {1}{2}}.} {\displaystyle a_{n}\leq a_{n+1}<b_{n+1}\leq b_{n},\qquad b_{n+1}-a_{n+1}={\frac {b-a}{2^{n+1}}}.} {\displaystyle n\in \mathbb {N} ,} {\displaystyle g.} {\displaystyle A\times B.} {\displaystyle f:\mathbb {R} \to \mathbb {R} _{+},\;f(x)=a^{x},} {\displaystyle |x-x_{0}|<\delta (\varepsilon )} {\displaystyle 2^{o}} {\displaystyle \Xi \,} {\displaystyle \rho ={\sqrt {x^{2}+y^{2}+z^{2}}}} {\displaystyle \color {Fuchsia}{\text{Fuchsia}}} {\displaystyle |a_{k1}|+|a_{k2}|+\cdots +|a_{km}|+\cdots \leq M,\;\forall k\in N^{*}.} {\displaystyle x_{0}} {\displaystyle \prod } {\displaystyle |f(x,y)|\leq {\frac {1}{1+x^{2}}},\;\forall (x,y)\in [0,\infty )\times \mathbb {R} .} {\displaystyle \in ,\notin \not \in ,\ni ,\not \ni \!} {\displaystyle \delta \;} {\displaystyle \smile } {\displaystyle a\cdot {\frac {1}{a}}=1} {\displaystyle \notin \,} {\displaystyle \mathrm {N} \,} {\displaystyle \upsilon \;} {\displaystyle U,V\in {\mathcal {V}}(x)} {\displaystyle \mapsto ,\longmapsto \!} {\displaystyle \color {Mahogany}{\text{Mahogany}}} {\displaystyle \beta \,} {\displaystyle \lim _{n\to \infty }{\frac {u_{n+1}}{u_{n}}}=l.} {\displaystyle \sum _{n=1}^{\infty }(-1)^{n+1}u_{n}} {\displaystyle \int _{(x,y)\in C}x^{3}\,dx+4y^{2}\,dy} {\displaystyle \alpha >0;} {\displaystyle a_{1},a_{2},\cdots ,a_{n}\in \mathbb {R} _{+}^{*},\;i={\overline {1,n}},\;n\in \mathbb {N} ^{*}.} {\displaystyle \iota \,} {\displaystyle {\boldsymbol {\nu }}{\boldsymbol {\xi }}{\boldsymbol {\pi }}{\boldsymbol {\rho }}{\boldsymbol {\sigma }}{\boldsymbol {\tau }}\!} {\displaystyle \Delta <0:} {\displaystyle \ominus } {\displaystyle x\in E,} {\displaystyle y_{1}=y_{2}.} {\displaystyle \gcd(m,n),\operatorname {lcm} (m,n)} {\displaystyle {\underset {c}{\operatorname {arg\,max} }}f(c)} {\displaystyle [V_{4}]} {\displaystyle r={\sqrt {x^{2}+y^{2}}},\quad \theta ={\begin{cases}\arctan {\frac {y}{x}}&dac{\breve {a}}\;x>0,y\geq 0\\\pi +\arctan {\frac {y}{x}}&dac{\breve {a}}\;x<0\\2\pi +\arctan {\frac {y}{x}}&dac{\breve {a}}\;x>0,\;y<0\end{cases}}\qquad z=z,} {\displaystyle (a^{n})^{-1}=(a^{-1})^{n}\cdot b^{n},\;a\in \mathbb {R} ^{*},\;(\forall )n\in \mathbb {N} ;} {\displaystyle {\boldsymbol {\mathrm {A} }}{\boldsymbol {\mathrm {B} }}{\boldsymbol {\Gamma }}{\boldsymbol {\Delta }}{\boldsymbol {\mathrm {E} }}{\boldsymbol {\mathrm {Z} }}\!} {\displaystyle \triangleright } {\displaystyle x{\mathcal {R}}y\land y{\mathcal {R}}z\;\Rightarrow \;x{\mathcal {R}}z,\;\forall x,y,z\in A.} {\displaystyle |a_{n}-0|<\varepsilon } {\displaystyle {\tfrac {6}{14}}} {\displaystyle \preccurlyeq ,\curlyeqprec \,} {\displaystyle a,b,c\in \mathbb {R} ,\;a\neq 0,} {\displaystyle \left.{\begin{aligned}B'&=-\partial \times E,\\E'&=\partial \times B-4\pi j,\end{aligned}}\right\}\quad {\mbox{Ecuațiile lui Maxwell}}\qquad \mathrm {(1.1)} } {\displaystyle (S_{n})_{n\in \mathbb {N} }} {\displaystyle x_{0},} {\displaystyle \mathrm {U} \mathrm {V} \mathrm {W} \mathrm {X} \mathrm {Y} \mathrm {Z} \!} {\displaystyle \parallel ,\nparallel ,\shortparallel ,\nshortparallel \!} {\displaystyle {\mbox{creează o referință la ecuația 1.}}\,} {\displaystyle a''\,} {\displaystyle (a_{1}a_{2})a_{3}\cdots a_{n}=1,} {\displaystyle \iint _{D}(a^{2}+2ar\cos \theta +r^{2})rdrd\theta =\int _{0}^{a}\left[\int _{0}^{2\pi }(a^{2}r+2ar^{2}\cos \theta +r^{3})d\theta \right]dr=2\pi \int _{0}^{a}(a^{2}r+r^{3})dr={\frac {3\pi a^{4}}{2}}.} {\displaystyle \nabla } {\displaystyle \mathbb {A} \mathbb {B} \mathbb {C} \mathbb {D} \mathbb {E} \mathbb {F} \mathbb {G} \!} {\displaystyle \mathrm {A} \,} {\displaystyle x\neq y} {\displaystyle {\mathcal {C}}A=\{x\;|\;x\in E,\;x\notin A\}.} {\displaystyle \upsilon \,} {\displaystyle \lim \nolimits _{a\to \infty }{\tfrac {1}{a}}} {\displaystyle f^{-1}({\mathcal {C}}_{Y}B)={\mathcal {C}}_{X}f^{-1}(B),\;\forall B\subset Y.} {\displaystyle \lim _{n\to \infty }nu_{n}=0.} {\displaystyle a\in {\mathcal {C}}} {\displaystyle {\tfrac {c+d}{d}}} {\displaystyle a_{1}a_{2}=a_{3}=\cdots =a_{n+1}=1.} {\displaystyle \mathbf {U} \mathbf {V} \mathbf {W} \mathbf {X} \mathbf {Y} \mathbf {Z} \!} {\displaystyle \left({\frac {3k+1}{3^{m}}},{\frac {3k+2}{3^{m}}}\right)} {\displaystyle \dotsb } {\displaystyle I_{0},I_{1},I_{2},\cdots ,I_{n},\cdots ,} {\displaystyle {\tfrac {5\cdot 6}{5\cdot 12}}} {\displaystyle {\frac {1}{2^{n}}}<{\frac {1}{10^{2}}}.} {\displaystyle x\to 0,} {\displaystyle (\Delta a_{n})_{n\in \mathbb {N} ^{*}}} {\displaystyle a,b,c,r\in \mathbb {R} _{+}.} {\displaystyle (a+b)\cdot c=a\cdot c+b\cdot c} {\displaystyle {\mathcal {P}}({\mathcal {P}}(\{a\}))={\mathcal {P}}(\{\emptyset ,\{a\}\})=\{\emptyset ,\{\emptyset \},\{\{a\}\},\{\emptyset ,\{a\}\}\},} {\displaystyle b_{1}\geq b_{2}\geq b_{3}\geq \cdots \geq b_{n}\geq \cdots } {\displaystyle \phi _{n}(\kappa )={\frac {1}{4\pi ^{2}\kappa ^{2}}}\int _{0}^{\infty }{\frac {\sin(\kappa R)}{\kappa R}}{\frac {\partial }{\partial R}}\left[R^{2}{\frac {\partial D_{n}(R)}{\partial R}}\right]\,dR} {\displaystyle \prod _{i=1}^{n}a_{1}=1.} {\displaystyle {\frac {1}{2\cdot 4}}={\frac {1}{2}}\left({\frac {1}{2}}-{\frac {1}{4}}\right)} {\displaystyle 1-z^{n+1}=(1-z)(1+z+z^{2}+\cdots +z^{n}),\;\forall z\in \mathbb {C} .} {\displaystyle \geq } {\displaystyle {\frac {1}{10^{n}}}<{\frac {1}{10^{2}}}} {\displaystyle s_{n}=\sum _{k=1}^{n}\ln {\frac {k+1}{k}}=\sum _{k=1}^{n}\left[\ln(k+1)-\ln k\right]=\ln(n+1),\;\forall n\in \mathbb {N} ^{*}.} {\displaystyle \Delta );} {\displaystyle \lim _{x\to a}f(x)} {\displaystyle a_{1},a_{2},a_{3}} {\displaystyle {\text{6. Axioma alegerii:}}} {\displaystyle c=a+2y,} {\displaystyle C_{n}^{k}=C_{n-1}^{k-1}+C_{n-2}^{k-1}+\cdots +C_{k-1}^{k-1};} {\displaystyle a\in E,} {\displaystyle B\setminus A=B\setminus (A\cap B),\;B\setminus A=B\cap A',\;A\setminus A=\emptyset ,\;\;A\setminus B=A} {\displaystyle (a_{1},a_{2},a_{3}),} {\displaystyle \Rightarrow \;\lim _{n\to \infty }S_{n}=1.} {\displaystyle z\in \mathbf {U} \left(\mathbb {Z} [{\sqrt {d}}],\cdot \right),} {\displaystyle \phi \,} {\displaystyle A\subset B\;\Leftrightarrow \;A\subseteq B\land A\neq B} {\displaystyle {\frac {a_{n}}{b_{n}}}} {\displaystyle \asymp } {\displaystyle \tau \,} {\displaystyle {\tfrac {240}{240+960}}={\tfrac {240}{1200}}={\tfrac {1}{5}}={\tfrac {200}{1000}}} {\displaystyle \epsilon \,} {\displaystyle \{a,a^{2},\cdots ,a^{k},\cdots \}} {\displaystyle \operatorname {arccot} } {\displaystyle \pi =3,14159\cdots } {\displaystyle {\tfrac {kc}{mc+nd}}} {\displaystyle \lim _{x\to 3}f(x)=27=f(3),} {\displaystyle \chi \;} {\displaystyle x=a_{0}+{\cfrac {1}{a_{1}+{\cfrac {1}{a_{2}+{\cfrac {1}{a_{3}+a_{4}}}}}}}} {\displaystyle u_{n}>0,\;\forall n\in \mathbb {N} ,} {\displaystyle N\leq \alpha \leq N+1.} {\displaystyle \delta \,} {\displaystyle \sum _{n=1}^{\infty }{\frac {1}{{\sqrt {n+\alpha }}+{\sqrt {n+\alpha +1}}}},\;\alpha >0} {\displaystyle S=\lim _{n\to \infty }\sum _{k=1}^{n}x_{n}=\sum _{k=1}^{\infty }x_{k}} {\displaystyle a\geq b\geq c} {\displaystyle A,B} {\displaystyle \Rightarrow ,\nRightarrow ,\Longrightarrow \implies \!} {\displaystyle g(y)={\begin{cases}g_{0}(y),&{\text{dacă}}\;y\in f(X)\\x_{0},&{\text{dacă}}\;y\in Y\setminus f(X)\end{cases}},} {\displaystyle \ni } {\displaystyle 3^{-n}.} {\displaystyle {\begin{aligned}3&.14159\\16&.2\\123&.456\end{aligned}}} {\displaystyle \lim _{n\to \infty }a_{nm}=0,\;\forall m\in \mathbb {N} ^{*};} {\displaystyle A\cap A=A,\quad A\cup A=A.} {\displaystyle f:A\to B} {\displaystyle \int _{0}^{\infty }e^{-x}\,dx\,} {\displaystyle {\begin{aligned}A&=\left(\int _{t}XXX\right.\\&\qquad YYY\dots {\biggr )}\qquad \qquad \mathrm {(1)} \end{aligned}}} {\displaystyle y_{1}} {\displaystyle A\in A\;\Rightarrow \;A\notin A.} {\displaystyle \left(\bigcup _{i\in I}A_{i}\right)\cap \left(\bigcup _{i\in J}B_{j}\right)=\bigcup _{(i,j)\in I\times J}(A_{i}\cap B_{j});} {\displaystyle {\mathcal {V}}(x)=\{V\subset X\;|\;\exists r>0,\;{\mathcal {S}}(x,r)\subset V\}} {\displaystyle X,} {\displaystyle \dotsc } {\displaystyle A\setminus \{1\}.} PNG  IHDR .Y5$PLTEGpL$4 {\displaystyle b_{1},b_{2},\cdots ,b_{n},\cdots } {\displaystyle x\prime ,y\prime \prime \!} {\displaystyle \mathbf {a} =a_{1}\mathbf {i} +a_{2}\mathbf {j} +a_{3}\mathbf {k} ,\;\mathbf {b} =b_{1}\mathbf {i} +b_{2}\mathbf {j} +b_{3}\mathbf {k} } {\displaystyle {\sqrt {\frac {a}{b}}}} {\displaystyle 1/z\in \mathbb {Z} [{\sqrt {d}}]} {\displaystyle \left[0,{\frac {1}{3}}\right],\;\left[{\frac {2}{3}},1\right]} {\displaystyle z} {\displaystyle \gtrsim ,\gnsim ,\gtrapprox ,\gnapprox \,} {\displaystyle {\overrightarrow {ab}}\ {\overleftarrow {cd}}\ {\widehat {def}}} {\displaystyle M} {\displaystyle O\in {\mathcal {M}}_{mn}} {\displaystyle {\mathcal {P}}(\emptyset )\neq \emptyset .} {\displaystyle \color {CadetBlue}{\text{CadetBlue}}} {\displaystyle a\notin B\}.} {\displaystyle {\tfrac {a}{mb}}} {\displaystyle [a,b]\times (c,d).} {\displaystyle a_{i},a_{j}\in A,\;a_{i}\neq a_{j}} {\displaystyle \gamma \,} {\displaystyle {\mathfrak {n}}{\mathfrak {o}}{\mathfrak {p}}{\mathfrak {q}}{\mathfrak {r}}{\mathfrak {s}}{\mathfrak {t}}\!} {\displaystyle x_{i}\in \mathbb {R} ,\;\forall i={\overline {1,n}}.} {\displaystyle \color {RoyalPurple}{\text{RoyalPurple}}} {\displaystyle C_{n}^{k}=C_{n-1}^{k}+C_{n-1}^{k-1}.} {\displaystyle x=a_{0}+{\frac {1}{\displaystyle a_{1}+{\frac {1}{\displaystyle a_{2}+{\frac {1}{\displaystyle a_{3}+a_{4}}}}}}}} {\displaystyle {\mathsf {ABCDEFabcdef123456}}\,} {\displaystyle y_{1},y_{2},\cdots ,y_{n}} {\displaystyle (1+a_{1})(1+a_{2})\cdots (1+a_{n})\geq 1+a_{1}+a_{2}+\cdots +a_{n}.} {\displaystyle b} {\displaystyle f(x)={\frac {1}{x}},\;x\neq 0.} {\displaystyle a=bq+r\qquad (1)} {\displaystyle a^{r}(a-b)(a-c)+b^{r}(b-a)(b-c)=(a-b)[a^{r}(a-c)+b^{r}(b-c)].} {\displaystyle \alpha \cdot (a_{1},a_{2},a_{3}){\overset {def}{=}}(\alpha \cdot a_{1},\alpha \cdot a_{2},\alpha \cdot a_{3}).} {\displaystyle \int \limits _{1}^{3}{\frac {e^{3}/x}{x^{2}}}\,dx} {\displaystyle {\text{4. Axioma submulțimilor:}}} {\displaystyle D^{*}=\{(x,y)\in \mathbb {R} ^{2}|0\leq r\leq a,\;0\leq \theta \leq 2\pi \}.} {\displaystyle 7^{o}} {\displaystyle [1,3],} {\displaystyle \int _{0}^{\infty }f(x,y)dx} {\displaystyle \color {BlueGreen}{\text{BlueGreen}}} {\displaystyle {\text{if}}~n\ {\text{is even}}\!} {\displaystyle A_{0}(t_{0}),A_{1}(t_{1}),\cdots ,A_{n}(t_{n}).} {\displaystyle c^{r}(c-a)(c-b)\geq 0,} {\displaystyle (\rho ,\theta ,\phi )} {\displaystyle n\geq 1} {\displaystyle n-l>M} {\displaystyle \mathrm {E} \;} {\displaystyle (x_{0}-\varepsilon ,x_{0}+\varepsilon ),\quad \varepsilon >0.} {\displaystyle a>{\frac {1}{3}}.} {\displaystyle \ell } {\displaystyle \mathbb {U} \mathbb {V} \mathbb {W} \mathbb {X} \mathbb {Y} \mathbb {Z} \!} {\displaystyle \color {Tan}{\text{Tan}}} {\displaystyle {\tfrac {60}{100}}} {\displaystyle m=n,} {\displaystyle {\begin{aligned}\sigma _{1}&=x+y&\sigma _{2}&={\frac {x}{y}}&\qquad &\qquad &(1)\\[10px]\sigma _{1}'&={\frac {\partial x+y}{\partial x}}&\sigma _{2}'&={\frac {\partial {\frac {x}{y}}}{\partial x}}&&&(2)\end{aligned}}} {\displaystyle l>1,} {\displaystyle g(Y)=X,} {\displaystyle \mid ,\nmid ,\shortmid ,\nshortmid \!} {\displaystyle \bigvee } {\displaystyle {\hat {a}}\ {\bar {b}}\ {\vec {c}}} {\displaystyle m.} {\displaystyle {\tfrac {30}{7}}} {\displaystyle I_{n}} {\displaystyle {\sqrt[{n}]{x_{n}}}={\frac {1}{n}}\leq {\frac {1}{2}},} {\displaystyle {\text{if}}n{\text{is even}}\!} {\displaystyle a,} {\displaystyle {\mathcal {A,B,C,...;X,Y,Z,....}}} {\displaystyle {\overset {\alpha }{\underset {\gamma }{\omega }}}\,\!} {\displaystyle \Sigma \,} {\displaystyle (f(x_{n}))_{n\in \mathbb {N} }} {\displaystyle f:X\to Y} {\displaystyle a^{n}\cdot a^{m}=a^{n+m},\;a\in \mathbb {R} ,\;(\forall )m,n\in \mathbb {N} ;} {\displaystyle card\,A=\aleph _{0})} {\displaystyle \int x^{a}\mathrm {d} x={\frac {x^{a+1}}{a+1}}+{\mathcal {C}}.} {\displaystyle \operatorname {argsh} o,\operatorname {argch} p,\operatorname {argth} q\!} {\displaystyle \doteq ,{\overset {\underset {\mathrm {def} }{}}{=}},:=\!} {\displaystyle {\tfrac {15+12}{12}}} {\displaystyle >\,} {\displaystyle \upsilon \phi \chi \psi \omega \!} {\displaystyle \Delta ={\sqrt {b^{2}-4ac}}} {\displaystyle n\in \mathbb {N} ,\;b_{p}>a_{q},\;p,q\in \mathbb {N} ;} {\displaystyle A={\big (}a_{ij}{\big )}_{i,j\in M\times N}.} {\displaystyle \left.{\frac {A}{B}}\right\}\to X} {\displaystyle \theta \in [0,2\pi ]} {\displaystyle {\tfrac {90}{150}}} {\displaystyle {\overline {z}}=x-iy.} {\displaystyle f:I\to J,\;I,J\subseteq \mathbb {R} } PNG  IHDR h@ 6PLTEGpLgggjggfggjgggfgfgtRNS$(7IDATxc s2siA `a6F`bI󳀴32 0hLIENDB` {\displaystyle {\mathfrak {h}}{\mathfrak {i}}{\mathfrak {j}}{\mathfrak {k}}{\mathfrak {l}}{\mathfrak {m}}\!} {\displaystyle A\cup (B\cup C)=(A\cup B)\cup C,\;A\cap (B\cap C)=(A\cap B)\cap C} {\displaystyle l\in \mathbb {R} ,} {\displaystyle =a^{\alpha }\left(1+{\frac {\alpha }{1!}}\left({\frac {b}{a}}\right)+{\frac {\alpha (\alpha -1)}{2!}}\left({\frac {b}{a}}\right)^{2}+{\frac {\alpha (\alpha -1)(\alpha -2)}{3!}}\left({\frac {b}{a}}\right)^{3}+\cdots \right)} {\displaystyle {x_{2}}^{3}\,\!} {\displaystyle \parallel } {\displaystyle {\mathit {n}}{\mathit {o}}{\mathit {p}}{\mathit {q}}{\mathit {r}}{\mathit {s}}{\mathit {t}}\!} {\displaystyle (a+b)^{\alpha }=a^{\alpha }\left(1+{\frac {b}{a}}\right)^{\alpha }=} {\displaystyle a,b,c\in \mathbb {R} ,} {\displaystyle f:[a,b]\to \mathbb {R} \!} {\displaystyle \dotsm } {\displaystyle s\approx s_{3}=1,277777778.} {\displaystyle \color {Orchid}{\text{Orchid}}} {\displaystyle \mathrm {B} \;} {\displaystyle r.} {\displaystyle \left\lfloor {\frac {a}{b}}\right\rfloor \left\lceil {\frac {c}{d}}\right\rceil } {\displaystyle \varrho } {\displaystyle {\boldsymbol {\beta }}=(\beta _{1},\beta _{2},\ldots ,\beta _{n})\,} {\displaystyle |x_{m}-x_{n}|<\varepsilon .} {\displaystyle xy:} {\displaystyle a\in \mathbb {R} ,} {\displaystyle \left|{\frac {a}{b}}\right\vert \left\Vert {\frac {c}{d}}\right\|} {\displaystyle A\neq \emptyset } {\displaystyle {\text{2. Axioma mulțimilor elementare:}}} {\displaystyle {\boldsymbol {\upsilon }}{\boldsymbol {\phi }}{\boldsymbol {\chi }}{\boldsymbol {\psi }}{\boldsymbol {\omega }}\!} {\displaystyle n=1} PNG  IHDR h@ 6PLTEGpL+tRNS$(27IDATxc s2siA `a6F`bI󳀴32 0h {\displaystyle F'(y)=\int _{a}^{b}{\frac {\partial f}{\partial y}}(x,y)dx,\;\forall y\in (c,d).} {\displaystyle \ast } {\displaystyle q\in \mathbb {R} } {\displaystyle {\text{5. Axioma reuniunii:}}} {\displaystyle m_{2}} {\displaystyle (f_{n})_{n\in \mathbb {N} },\;f_{n}:E\to \mathbb {R} .} {\displaystyle \theta \in [-\pi ,\pi ].} {\displaystyle \sum _{i=1}^{n}a_{i}\geq n,} PNG  IHDR PLTEGpL3tRNSE(IDATc04@Q%4ԁA544A444B` + ;_~IENDB` {\displaystyle \color {Peach}{\text{Peach}}}  Xapian Glassnyl@֦qs= +-59 ,lgV$Legea protecției Copilului 3.0/L248Slovacă4Manual implementare custodie comună/Planul parentalJurisprudență CEDO6Inițiativa de modificare a legii 272/Manifestul ARPCCBerrehab vs. OlandaManual alienare părintească/Stadiile alienării părintești8Sentințe privitoare la nerespectarea art. 307 Cod Penal6Artroplastia totală de șold primară, 2 (acetabulul)_Manual de implementare al custodiei unice/Absențele părintelui-unu de la domiciliul minorului$Legea protecției Copilului 3.0/N272 FrancezăCardenas vs. Norvegia4Manual implementare custodie unică/Cuvânt înainteRomână/Fișe de lucru/ chi 1Wikimanuale:Texte specialeOManual acordare custodie/Obligativitatea medierii în cauze care privesc minoriPoezii de marian hotca!Motor electric de curent continuu/Analiză matematică/Integrale duble/ExercițiiHIndex de studii psihologice relevante privitoare la divorț și custodieSistemul rimei numerice\Inițiativa de modificare a legii 272/Masa rotundă cu privire la planul parental/InvitațieWikimanuale:TermeniRomână/Fișe de lucru Portugheză'Salguiero Da Silva Mouta vs. PortugaliaTSindromul alienării părintești/Cazuri celebre/Cazul lui Sorin și a fetiței saleNumerologie/Cifra destinului!Sistemul mnemotehnic topic simpluFManual alienare părintească/Chestionar privitor la posibila alienareBManual alienare părintească/Comportamentul părintelui alienatorBManualul părintelui divorțat/Ce trebuie să știi despre divorțJIndex de sentințe CEDO privitoare la protejarea legăturilor de personaleClătite americaneLaTeX/IndexaresJurisprudența nouă în materia încredințării minorilor/Exemple stabilire locuință la adresă identificabilă)Medicină/Bolile inflamatorii intestinale`Manual implementare custodie comună/Suportul legal oferit de noul cod civil șigPagina_principală(Analiză matematică/Structuri algebriceInstalare CentOS#Engleză/Gramatică/Viitor continuu"Manualul tăticului divorțat/ASTAoManual acordare custodie/Argumentație psihologică pentru șanse egale cu privire la încredințarea minorilor_Inițiativa privitoare la pensia de întreținere minor/Cheltuielile pentru vizitarea copiluluimManual acordare custodie/Algoritmul prin care să se decida cărui părinte să îi fie încredințat minorulRomână/Fișe de lucru/ che 1BProtejarea legăturilor personale ale minorului/Rolul executorului PHP/PornireaIndex de studii psihologice relevante privitoare la divorț și custodie/Studiul Kelly, J. (1988)Nicolae'Manualul părintelui divorțat/Medierea(Wikimanuale:Afișierul administratorilorgJurisprudența nouă în materia încredințării minorilor/Aranjamente de tip custodie comună fizicăIndicii de recuperareLManual implementare custodie unică/Relocarea minorului în altă localitateCManual alienare părintească/Centre de consiliere PAS în RomâniaJahnova vs. CehiaOlsson vs. Suedia9Manual acordare custodie/Discriminarea pe criterii de sexQDreptul părintelui nerezident de a vizita copilul la unitatea de învățământOară#Știința materialelor/Alfabet grecWikimanuale:CandidațiLaTeX (carte)/TabeleWManualul părintelui divorțat/Cererile de informații la diferite autorități de statCCascading Style Sheets (CSS)/Specificarea Font-ului si a MosteniriiArtroplastia totală de șoldARomână/Planuri de lecție/Ciclul primar/Litera F mare de mână,Legea Împotriva Alienării Părinești/CPEN0Sistemul mnemotehnic al conexiunii cifră-formă Primul Ajutor)Analiză matematică/Limita unei funcțiiFerrari[Protejarea legăturilor personale ale minorului/Identificarea locului unde copilul e ținutNJurisprudența nouă în materia încredințării minorilor/Exemple de mediere8Română/Planificări/Ciclul primar/Clasa I semestrul II3Manual implementare custodie unică/Zilele speciale`Ѐ Adam vs GermaniaȚintești` valuesmaptitle:0` languageron` kindtitle`'Comanda motoarelor electriceRomână/Fișe de lucru/ a 3Tocarenco vs. Moldova%Sistemul mnemotehnic serial-asociativEngleză/Gramatică/Prepoziții9Manualul părintelui divorțat/Baza de cunoștințe ARPCCKonstantin Markin vs. RusiaLaTeX (carte)/Pentru profesori"Wikimanuale:Formate utile/Generale,Manual alienare părintească/Cazuri celebre+Subiect:Standarde de programe educaționaleWikimanuale:Administratori%Inițiativa de modificare a legii 272Limba chineză*Analiză matematică/Integrala nedefinităJurisprudența CEDO/CEDO 04^Inițiativa de modificare a legii 272/Masa rotundă cu privire la planul parental/Mese Rotunde LaTeX (carte)/Crearea unui titlu Ucraineană Feng ShuiIProtejarea legăturilor personale ale minorului/Propunere legislativă HG%Analiză matematică/Șiruri numericeLaTeX (carte)/Formatare#Legea protecției Copilului 3.0/L491Manual implementare custodie unică/Timp exclusiv.Scală Lungă și Scală Scurtă (magnitudine):Sistemul mnemotehnic al lui Stanislaus Mink von WennssheinuManualul de audiere a copilului implicat în divorț/Abordarea sistemică în evaluările pentru stabilirea custodieiPoezii de Marian HotcaaIndex de studii psihologice relevante privitoare la divorț și custodie/Studiul Emery, R. (1988)5Jurisprudența pe răpirea internațională de minoriEnergie/Unități de măsurăKManual alienare părintească/Recunoașterea alienării de către JustițieGodelli vs. ItaliaMezl vs. CehiaPriza aparatului fotoiProtejarea legăturilor personale ale minorului/Metodologia de intervenție in caz de alienare parentală LaTeX (carte)/Crearea de imagini"Procedeul mnemotehnic al sintagmei Catalană Wikimanuale:De ce să contribui?Vojnity vs. UngariaWikimanuale:Reclamații6Inițiativa de comentare a noului cod civil/Titlul IIILimba siloteză"Wikimanuale:Sarcini pentru roboțiVolesky vs CehiaGermană/Gramatică/Conjuncții%Wikimanuale:Mesaje speciale MediaWikiCManual implemeng%Sistemul mnemotehnic bazat pe alfabetOManual implementare custodie unică/Pensia de alimentară plătită în naturăManualul de acordare a custodiei/Obligativitatea medierii în cauze care privesc minori/Necesitatea planului parental in cadrul medieriiWikimanuale:Anunțuri&Rețele de comunicație/Buclă localăIslandaJurisprudență externăPHP/Declarația ECHO#Engleză/Gramatică/Viitor anterior6Română/Planuri de lecție/Ciclul primar/Clasa a II-a+Analiză matematică/Spațiul n-dimensionalSahin vs. GermaniaGörgülü vs. GermaniaLAMP/Instalare Apache]Manualul părintelui divorțat/Nu am bani pentru avocat. De ce acte am nevoie pentru divorț?CJurisprudență pentru parinții care locuiesc departe unu de altul.Manual implementare custodie unică/DefinițiimManual implementare custodie comună/Pensia de întreținere minor plătită în bani/ValoriReferintaAnul2010Reproducerea BovinelorWikimanuale:Explorare7Manual implementare custodie unică/Despre acest manualBlogSolarino vs. ItalyLafargue vs. România'Legea Împotriva Alienării Părinești!Wikimanuale:Întrebări frecvente3Pini și Bertani, Manera și Atripaldi vs. România7Inițiativa privitoare la pensia de întreținere minorhJurisprudența nouă în materia încredințării minorilor/Sentințe care recunosc alienarea parentalăSubiect:Diverse*Wikimanuale:Bot/Cereri de revocare/Arhivă"Analiză matematică/Determinanți!Calcul vectorial/Produs vectorialMedicină/GlucocorticoiziiŞah/MatWikimanuale:Manuale cerute5Analiză matematică/Integrala nedefinită/ExercițiiaJurisprudența nouă în materia încredințării minorilor/Sentințe date după 1 octombrie 2011$Legea protecției Copilului 3.0/CCIV/Wikimanuale:De ce manuale cu conținut deschis?BManual implementare custodie unică/Scoaterea minorului din țarăSimboluri diverseCum să migrezi de la Windows ȚinteștiSârbă)Lexicon român (eseu BAICAN XXX)/hardware Subiect:DreptWikimanuale:NospamgPagina principală/Editorial"Legea protecției Copilului 3.0/LDRomână/Termeni și expresii/PLAMPPoezii de hotca marian!Numerologie/Vibrația interioarănJurisprudența nouă în materia încredințării minorilor/Exemple de programe de vizitare acordate bunicilorTabel cu forme UnicodeSaturnmManual implementare custodie unică/Organele care veghează la respectarea programului de legături personale7Manual acordare custodie/Interesul superior al copiilorFurman vs Slovenia și AustriaLucrul cu LED-uriKProtejarea legăturilor personale ale minorului/Prevederi ale codului penal+Legea Împotriva Alienării Părinești/L61Sistemul solar/JupiterGermană/Gramatică/Verbe;Manual implementare custodie unică/Situații excepționale8Manual implementare custodie 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divorțat/Ce înseamnă reinstaurarea autorităţii părinteştiA Manualul_părintelui_divorțat/Ce_înseamnă_reinstaurarea_autorității_părinteștiManualul părintelui divorțat/Ce înseamnă reinstaurarea autorității părinteștiA Manualul_părintelui_divorțat/Cererile_de_informaţii_la_diferite_autorităţi_de_statManualul părintelui divorțat/Cererile de informaţii la diferite autorităţi de statA/Manualul_părintelui_divorțat/Cererile_de_informații_la_diferite_autorități_de_statManualul părintelui divorțat/Cererile de informații la diferite autorități de statA{Manualul_părintelui_divorțat/Cum_arată_un_program_echilibrat_de_legături_personaleManualul părintelui divorțat/Cum arată un program echilibrat de legături personaleAManualul_părintelui_divorțat/Cum_introduci_pe_noua_parteneră_copiilor_tăi?Manualul părintelui divorțat/Cum introduci pe noua parteneră copiilor tăi?AeManualul_părintelui_divorțat/Cum_mă_afectează_custodia_comună?Manualul părintelui divorțat/Cum mă afectează custodia comună?A 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