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lim 1/(x+2)^2 x-> -2 from the left
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\[\lim_{x \rightarrow -2-} 1/(x+2)^2 \]
denominator goes to zero through positive numbers (because it is a square) so the limit is \(\infty\)
can you show work like steps because im confused
i cannot think of any steps to show the numerator is constantly 1, and the denominator is getting closer and closer to zero
the only possible question is, does it go to \(-\infty\) or \(\infty\) and it is the latter since \((x+2)^2>0\)
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how do you know its greater then 0?
because any number squared is positive
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