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Question

If y=esinx, then find dydx

A
esinxcosx
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B
esinx
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C
ecosx
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D
esinxcosx
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Solution

The correct option is A esinxcosx
Given,

y=esinx

dydx=ddxesinx

dydx=esinxddxsinx.....................(applying chain rule of differentiation)

dydx=esinxcosx

Hence, the answer is option A

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