What is the integral of e^{sec(pi)t}sec(pi)ttan(pi)t ?

The integral of e^{sec(pi)t}sec(pi)ttan(pi)t is C

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integral of e^{sec(pi)t}sec(pi)ttan(pi)t

\int e^{s e c (π) t} sec (π) t tan (π) t d t

C

Solution steps

\int e^{s e c (π) t} sec (π) t tan (π) t d t

e^{s e c (π) t} sec (π) t tan (π) t = 0

= \int 0 d t

Integral of a constant:

\int a d x = a x

= 0 \cdot t

Simplify

= 0

Add a constant to the solution

= 0 + C

= C

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What is the integral of e^{sec(pi)t}sec(pi)ttan(pi)t ?
The integral of e^{sec(pi)t}sec(pi)ttan(pi)t is C