How do you integrate $e^{4 x} d$ $e^(4x) d$ ?

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Answer 1 · 2017-10-31T08:23:58

$\int e^{4 x} d x = \frac{1}{4} e^{4 x} + C$ $inte^(4x)dx=1/4e^(4x)+C$

Assuming the question means

$\int e^{4 x} d x$ $inte^(4x)dx$

$d/(dx)(e^f(x))=f'(x)e^(f(x))$

so

$d/(dx)(e^(4x))=4e^(4x)$

$:.inte^(4x)dx=1/4e^(4x)+C$

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