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1ex+ex2dx=

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a
−12e2x+1+c
b
12e2x+1+c
c
−1e2x+1+c
d
None of these

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detailed solution

Correct option is A

I=∫1ex+e−x2dx=∫e2xe2x+12dx Put e2x+1=t⇒2e2xdx=dt⇒I=12∫1t2dt=−12⋅1t+c=−12e2x+1+c


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