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\section[âމ   )  (,  7731]
{Ɖ\hamze   âމ  \hamze  މ 
 Ǎ ȉ\\*
)  (, \InE{}~\EnE{} \InE{}~\EnE{}7731 }
\begin{enumerate}
\item    ԉ   ԉ\hamze  \InE{}$m\times n$\EnE{}   \InE{}$m\times n$\EnE{}
           ډ  ԉ   .
     ܉\hamze     ԉ ω  
          ¢   ԉ މ  
  ؉            .
                ԉ  
    ܉\hamze    )   \hamze   щ
    ܉ ȉ (  ȉ   .
    ܉\hamze   \InE{}$(m,n)$\EnE{}      ܉\hamze     .
\item ­  \InE{}$M$\EnE{}  \InE{}$N$\EnE{}  ։Ή   ܉ \InE{}$ABC$\EnE{}  
 \InE{}$\angle {MAB}=\angle {NAC}$\EnE{}
\InE{}$\angle {MBA}=\angle {NBC}$\EnE{} ,  
$$\frac {AM \times AN}{AB \times AC} +
\frac {BM \times BN}{BA \times BC} + \frac {CM \times CN}
{CA \times CB} = 1$$
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\item ܉\hamze   \InE{}$f:\Bbb R \longrightarrow \Bbb R $\EnE{}       
\InE{}$x,y \in R$\EnE{}
 :
$$f(f(x)+y) = f(x^2-y)+4f(x)y$$
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\end{enumerate}
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