\(\left\{{}\begin{matrix}\sqrt{x}=1.\sqrt{x}\\\sqrt{2-x}=1.\sqrt{2-x}\end{matrix}\right.\)
\(\left\{{}\begin{matrix}a=1\\b=1\\x=\sqrt{x}\\y=\sqrt{y}\end{matrix}\right.\)
áp vào \(\left(1.\sqrt{x}+1.\sqrt{2-x}\right)^2\le\left(1^2+1^2\right)\left(\sqrt{x}^2+\sqrt{2-x}^2\right)=2.\left(x+2-x\right)=2.2=4\)\(\left(1.\sqrt{x}+1.\sqrt{2-x}\right)^2\le4\Rightarrow\left(1.\sqrt{x}+1.\sqrt{2-x}\right)\le2\)
tại đâu bạn tự tìm cho vui