\begin{cases}\sqrt{x^{2}+2y+3}+2y-3=0 \\ 2(2y^3+x^3)+3y(x+1)^2+6x(x+1)+2=0 \end{cases}
$pt(2)\Leftrightarrow (2y+x+1)(2y^2-xy-y+2x^2+4x+2)=0$(*)
Xét  $f(x)=2y^2-xy-y+2x^2+4x+2=2x^2+(4-y)x+(2y^2-y+2)$
Có $\Delta=(4-y)^2-8(2y^2-y+2)=-15y^2 \le0$
Nên $f(x) \ge 0$ (dấu = xảy ra khi $y=0,x=-1$)
~~~~~~~~~
Ta có (*)$\Leftrightarrow (2y+x+1).f(x)=0$
$\Leftrightarrow x=-2y-1$ hoặc $y=0;x=-1$
*Thay $y=0,x=-1$ vào $pt(1)$ (ko thõa)
*Thay $x=-2y-1$ vào $pt(1)\Rightarrow y=\frac 5{18}\Rightarrow x= \frac{-14}9$
Vậy $(x;y)=\{( \frac 5{18}; \frac{-14}9) \}$
nghiệm của tùng là a=-2 chưa có x;y –  tran85295 29-03-16 09:24 PM
thế là bạn ko đọc kĩ bài rồi –  tran85295 29-03-16 09:23 PM
nam ơi sao nghiệm của cậu lại khác vs tk tùng nhở ????? –  Đức Anh 29-03-16 09:20 PM
pt2$:=4y^3+2x^3+2+3y(x+1)^2+...+6x(x+1)=0$
$ \Leftrightarrow4y^3+2(x^3+1)+3y(x+1)^2+...+6x(x+1)=0$
$\Leftrightarrow 4y^3+2(x+1)(x^2-x+1)+3y(x+1)^2+.....(x+1)=0$
$\Leftrightarrow 4y^3+2(x+1)^3+3y(x+1)^2=0$
chia cả vế cho$ y^3,$đặt $\frac{x+1}{y}=a$,ta có$:4+2a^3+3a^2$nghiệm =-2
c gái iu em nhìu –  Đức Anh 29-03-16 09:09 PM

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