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Question

Differentiate:
sin2y+cosxy=K

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Solution

dydxofsin2y+Cosxy=π

2Sinx(Cosxydydx)Sinxy(y+xdydx)=0

2SinyCosydydx=Sinxy(y+xdydx)

Sin2ydydx=ySinxy+xSinxydydx

Hence ,

dydx=ySinxySin2yxSinxy

The same value of dydxSiny and dydxCosywill be obtained if using logs on both the sides .



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