Merheba,Benim 12 yaşım var.Ve Ben Azerbayjanlıyım
exp c d s d s d c v sin 555 cos min 6 √ 2 ⨁ ∗ ∘ ∘ ⋇ 45 ∘ ∡ ∢ ⊥⊥∦ ⋁ ∧ ↷↚⇂⇁⇁⇁⇁ % § ¶ ♮ ⋯ ≀ ⊼ ⊻ α β γ γ γ δ ϵ ζ ζ η P P P P P T T T T T T T T T T Φ ℵ ℶ ℷ ℸ f ( n ) = { n / 2 , if n is even 3 n + 1 , if n is odd f ( n ) = { n / 2 , if n is even 3 n + 1 , if n is odd f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 z = a f ( x , y , z ) = x + y + z z = a f ( x , y , z ) = x + y + z z = a f ( x , y , z ) = x + y + z z = a f ( x , y , z ) = x + y + z z = a f ( x , y , z ) = x + y + z z = a f ( x , y , z ) = x + y + z z = a f ( x , y , z ) = x + y + z f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 f ( x ) = ( a + b ) 2 = a 2 + 2 a b + b 2 2 ∁ ∁ ∁ ∁ ∁ b b ` {\displaystyle \exp _{c}dsdsdcv{\grave {\sin 555\cos \min 6\surd {\sqrt {\sqrt[{\bigoplus *\circ \circ \divideontimes 45^{\circ }\measuredangle \sphericalangle \perp \perp \nparallel \bigvee \land \curvearrowright \nleftarrow \downharpoonright \rightharpoondown \rightharpoondown \rightharpoondown \rightharpoondown \%\S \P \natural \cdots \wr \barwedge \veebar \alpha \beta \gamma \gamma \gamma \delta \epsilon \zeta \zeta \eta \mathrm {P} \mathrm {P} \mathrm {P} \mathrm {P} \mathrm {P} \mathrm {T} \mathrm {T} \mathrm {T} \mathrm {T} \mathrm {T} \mathrm {T} \mathrm {T} \mathrm {T} \mathrm {T} \mathrm {T} \Phi \aleph \beth \gimel \daleth {\mathsf {f(n)={\begin{cases}n/2,&{\text{if }}n{\text{ is even}}\\3n+1,&{\text{if }}n{\text{ is odd}}\end{cases}}f(n)={\begin{cases}n/2,&{\text{if }}n{\text{ is even}}\\3n+1,&{\text{if }}n{\text{ is odd}}\end{cases}}{\begin{aligned}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{aligned}}{\begin{aligned}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{aligned}}{\begin{aligned}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{aligned}}{\begin{array}{lcr}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{array}{lcl}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{array}{lcl}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{array}{lcr}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{array}{lcr}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{array}{lcr}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{array}{lcr}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\sqrt {\sqrt[{\sqrt {\sqrt {\complement \complement \complement \complement \complement }}}]{2}}}\!b\qquad b}}}]{2}}}}}}
![{\displaystyle \exp _{c}dsdsdcv{\grave {\sin 555\cos \min 6\surd {\sqrt {\sqrt[{\bigoplus *\circ \circ \divideontimes 45^{\circ }\measuredangle \sphericalangle \perp \perp \nparallel \bigvee \land \curvearrowright \nleftarrow \downharpoonright \rightharpoondown \rightharpoondown \rightharpoondown \rightharpoondown \%\S \P \natural \cdots \wr \barwedge \veebar \alpha \beta \gamma \gamma \gamma \delta \epsilon \zeta \zeta \eta \mathrm {P} \mathrm {P} \mathrm {P} \mathrm {P} \mathrm {P} \mathrm {T} \mathrm {T} \mathrm {T} \mathrm {T} \mathrm {T} \mathrm {T} \mathrm {T} \mathrm {T} \mathrm {T} \mathrm {T} \Phi \aleph \beth \gimel \daleth {\mathsf {f(n)={\begin{cases}n/2,&{\text{if }}n{\text{ is even}}\\3n+1,&{\text{if }}n{\text{ is odd}}\end{cases}}f(n)={\begin{cases}n/2,&{\text{if }}n{\text{ is even}}\\3n+1,&{\text{if }}n{\text{ is odd}}\end{cases}}{\begin{aligned}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{aligned}}{\begin{aligned}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{aligned}}{\begin{aligned}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{aligned}}{\begin{array}{lcr}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{array}{lcl}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{array}{lcl}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{array}{lcr}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{array}{lcr}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{array}{lcr}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{array}{lcr}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\begin{alignedat}{2}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{alignedat}}{\sqrt {\sqrt[{\sqrt {\sqrt {\complement \complement \complement \complement \complement }}}]{2}}}\!b\qquad b}}}]{2}}}}}}](https://wikimedia.org/api/rest_v1/media/math/render/svg/c0c91bece8c02e10a83d983895f5e155faf0e580)
