Given $$(m-2)x^2-4x+3=3-x^2+2nx$$ Compute the value of $m$.
$$(m-2)x^2-4x+3=3-x^2+2nx \\mx^2+(-4m-4)x+7=-x^2+2nx+3 \\m=-1, n=0$$
The answer is $m=1,n=-2$, please tell me where did I go wrong
Given $$(m-2)x^2-4x+3=3-x^2+2nx$$ Compute the value of $m$.
$$(m-2)x^2-4x+3=3-x^2+2nx \\mx^2+(-4m-4)x+7=-x^2+2nx+3 \\m=-1, n=0$$
The answer is $m=1,n=-2$, please tell me where did I go wrong
Hint:
The coefficient of $x^2$ on the left of the equal sign is $(m-2)$ and on the right it is $-1$