Assume that \( \lim _{\theta \rightarrow-1} f(\theta) \) exists and \[ \frac{\theta^{2}+\theta-2...
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0Assume that \( \lim _{\theta \rightarrow-1} f(\theta) \) exists and
\[
\frac{\theta^{2}+\theta-2}{\theta+3} \leq \frac{f(\theta)}{\theta^{2}} \leq \frac{\theta^{2}+2 \theta-1}{\theta+3}
\]
holds for certain interval containing the point \( \theta=-1 \) \( \lim _{\theta \rightarrow-1} \frac{f(\theta)}{\theta^{2}} \)
(A) equal to \( f(-1) \)
(B) equal to 1
(C) equal to \( -1 \)
(D) non-existent
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