Giải phương trình:
a) 2$x^{2}$ - 5x + 2 = 5$\sqrt{(x^2 - x -20)(x+1)}$
b) $3x^{2}$ - 11x - 22 = 7$\sqrt{(x^2-5x-14)(x+5)}$
c) 2$\sqrt{x+2+2\sqrt{x+1}}$ - $\sqrt{x+1}$ = 4
d) $\sqrt{x^2+9}$ - $\sqrt{x^2+7}$ =2
e) $\sqrt{5x-1}$ - $\sqrt{x-1}$ = $\sqrt{2x-4}$
f) $\sqrt[3]{x+34}$ - $\sqrt[3]{x-3}$ = 1
g) $\sqrt{x^2 - 8x + 15}$ + $\sqrt{x^2 -2x + 15}$ = $\sqrt{x^2 - 9x +18}$
phần g mik nghĩ b cho sai đề rùi nhé cái căn thứ 2 fai là trừ 15 ko fai cộng –  ❄⊰๖ۣۜNgốc๖ۣۜ ⊱ ❄ 23-12-16 08:45 AM
bài d và f đặt ẩn phụ là ra ngay –  ๖ۣۜTQT☾♋☽ 23-12-16 05:25 AM
e) ĐKXĐ:$x\geq 2$
Ta có: $\sqrt{5x-1}-\sqrt{x-1}=\sqrt{2x-4}$
$\Leftrightarrow 5x-1-2\sqrt{(5x-1).(x-1)}+x-1=2x-4$
$\Leftrightarrow \sqrt{(5x-1)(x-1)}=2x+1$
$\Leftrightarrow 5x^2-6x+1=4x^2+4x+1$
$\Leftrightarrow x^2-10x=0$
$\Leftrightarrow x=0(loại)...or...x=10(TMĐK)$
Vậy ...........
f) tương tự như phần d 
~~~~$Amen$~~~~
d) Đặt :$\left\{ \begin{array}{l} \sqrt{x^2+9}=a>0\\ \sqrt{x^2+7}=b>0 \end{array} \right.$
Từ đó ta có hpt :
$\left\{ \begin{array}{l} a-b=2\\ a^2-b^2=2 \end{array} \right.$
Đến đó đơn giản rùi bạn tự lm tiếp nha !!
~~~~$Amen$~~~~~

bạn viết j z mik ko hiểu –  ❄⊰๖ۣۜNgốc๖ۣۜ ⊱ ❄ 27-12-16 02:29 AM
mk gi?i b?ng m�y t�nh nh�ng ko �c –  nhokkaitoo 26-12-16 09:44 PM
c,Đặt $:\sqrt{x+1}=t\Rightarrow pt\Leftrightarrow 2\sqrt{t^2+2t+1}-t=4\Leftrightarrow 2\sqrt{(t+1)^2}-t=4$.dễ r
g) ĐKXĐ tự tìm nhá 
Với đề như trên thì lm như sau :
$\sqrt{x^2-8x+15}+\sqrt{x^2-2x+15}=\sqrt{x^2-9x+18}$
$\Leftrightarrow \sqrt{x^2-2x+15}=\sqrt{x-3}.(\sqrt{x-6}-\sqrt{x-5})$
Ta thấy : $VT>0 ,\forall x;VP\leq 0$
Suy ra pt vô nghiệm 
Vậy.....
~~~~$Amen$~~~~
$a,TA-CÓ:\sqrt{(x^2-x-20)(x+1)}=\sqrt{(x+4)(x-5)(x+1)}=\sqrt{(x^2-4x-5)(x+4)}$ 
Đặt $:\sqrt{x^2-4x-5}=a;\sqrt{x+4}=b$ 
$pt\Leftrightarrow 2(x^2-4x-5)+3(x+4)=5\sqrt{(x+4)(x^2-4x-5)}\Leftrightarrow 2a^2+3b^2=5ab$
dễ rồi nha

b,Đặt $:a=\sqrt{x^2-5x-14};b=\sqrt{x+5}.\Rightarrow pt \Leftrightarrow3(x^2-5x-14)+4(x+5)=7\sqrt{(x^2-5x-14)(x+5)}\Leftrightarrow 3a^2+4b^2=7ab$.
Đến đây quá dễ r nha

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