(1 point)

Given that limx→af(x)=0, limx→ag(x)=0, limx→ah(x)=1, limx→ap(x)=∞, limx→aq(x)=∞lim�→��(�)=0, lim�→��(�)=0, lim�→�ℎ(�)=1, lim�→��(�)=∞, lim�→��(�)=∞.

Which of the following limits are indeterminate forms? For those that are not an indeterminate form, evaluate the limit where possible. Enter I to indicate an indeterminate form, INF for positive infinity, NINF for negative infinity, and D for the limit does not exist or we don't have enough information to determine the limit.

(a) limx→a[f(x)]g(x)=lim�→�[�(�)]�(�)= 

(b) limx→a[f(x)]p(x)=lim�→�[�(�)]�(�)= 

(c) limx→a[h(x)]p(x)=lim�→�[ℎ(�)]�(�)= 

(d) limx→a[p(x)]f(x)=lim�→�[�(�)]�(�)= 

(e) limx→a[p(x)]q(x)=lim�→�[�(�)]�(�)= 

(f) limx→ap(x)−−−−√q(x)=lim�→��(�)�(�)= 

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