\( \int P(x) \cdot e^{k x} d x=Q(x) e^{4 x}+C \), where \( P(x) \) ...
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\( \int P(x) \cdot e^{k x} d x=Q(x) e^{4 x}+C \), where \( P(x) \) is
\( \mathrm{P}^{13} \) polynomial of degree \( n \) and \( Q(x) \) is polynomial of
W degree 7. The value of \( n+7+k+\lim _{x \rightarrow \infty} \frac{P(x)}{Q(x)} \)
(1) 18
(2) 19
(3) 20
(4) 22
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