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Version of $x^2+x+2$

I am self studying maths and came across this question:
$$x^2+x+2=?$$
Could someone explain me the answer please?
The answer is $0$, but I don’t see how it is?

A:

This is the binomial expansion of $x^2$. You use the $x^2$ on the right to replace $x^2$ from the left, and you use the $+2$ to fill the blank in the expansion on the right. So $x^2 + 2x + 2$.

A:

HINT $\ $ It is the polynomial $\rm\:x^2+x+2.\:$ Are you familiar with the “distributive property” $\rm\:f(x+y)=f(x)+f(y)$?
In fact the OP probably had it in mind $\rm\:x^2+x+2=(x+1)^2=x^2+2x+2$ or $\rm\: x^2+x+2 = 2x+1,\:$ but the above is of greater generality.

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