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$=$ $1$ $\left(4.44\right)^{x},10.444y_{g1000}$ $ax^{2}+bx+c8f\left(x+1\right)$ $1000$ $\left(4.44\right)^{x}=10.444y=1000$ M $\bar{X} ^{-\dfrac {1} {y}}=\dfrac {1} {3}$ n $f\left(M=ax^{2}+bx+cf7\int \left(x+1\right)=f\left(y+x+1$ , $-$ $069a8b\bar{8q} $ T R . $\left(1$ $a,b_{1}c$ $\dfrac {6} {x}=\dfrac {1} {a}+\dfrac {1} {b}$ $1\right)X^{2}:\left(0y+a\right)=\right)^{2}:\left(2+a\right)=z^{2}$ $\left(ax+b\right)$ $X9i$ $a8b$ $a^{22}c^{2\left(\dfrac {1} {y^{3}}+\dfrac {1} {b^{3}}+\dfrac {1} {c^{3}}\right)}=$ $3+b^{3}+8$ $\dfrac {a} {a+x}+\dfrac {b} {b+y}+\dfrac {c} {c+2}=1$

By ashat skoeld numbershould3\ $\left(\dfrac {3} {5}\right)b$ divided bo $9^{0t}\left(\dfrac {5} {3}\right)^{2}$ $-$ $n|m$

$y=1\bar{x-2} $ for $1=$ $11$

$y=1\bar{x-2} $ for $1=$ $11$

$\int _{0} ^{\infty }$ $\dfrac {e^{2\pi x}\times -1} {e^{2nx+1}}\left(\dfrac {1} {x}$ $-\dfrac {x} {N^{2}+x^{2}}\right)$ $dx$

Montrer que quel que soiL $x>1ety>4$ $si\sqrt{x-1} +2\sqrt{y-4} =\dfrac {x+y} {2}$ Alors $\left(x=2\right)$ et $t\left(y=8\right)$