Evaluate
S2
x sinx dx
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1
Answer:
I=∫e
x
sinxdx
By using integration by parts
I=e
x
(−cosx)−∫e
x
(−cosx)dx
=−e
x
cosx+∫e
x
(cosx)dx
Again evaluate 2± Integral by parts
we get
I=−e
x
cosx+e
x
sinx−∫e
x
sinxdx
I=−e
x
cosx+e
x
sinx−I
2I=e
x
(sinx−cosx)+c
I=
2
e
x
(sinx−cosx)+c
Explanation:
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