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Differentiate e^(xsinx) with respect to ...

Differentiate `e^(xsinx)` with respect to `x` :

Text Solution

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Given: `e^(xsinx)`
Then
`d/(dx) (e^(xsinx))=e^(xsinx)d/(dx)(xsinx)`
`= e^(xsinx)(xd/(dx)sinx+sinx d/(dx)x)`
`=e^(xsinx)(xcosx+sinx)`
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