Find the Derivative:y = tan (x sin x)

1.	Find the Derivative:y = tan (x sin x)
Answer» \(y = tan(x \,sin\,x)\) \(\frac{dy}{dx} = sec^2(x\,sin\,x)\, \frac{d}{dx}(x \,sin\,x)\) \(= sec^2(x\,sin\,x)(x\,cos\,x + sin\,x)\)

Answer»

\(y = tan(x \,sin\,x)\)

\(\frac{dy}{dx} = sec^2(x\,sin\,x)\, \frac{d}{dx}(x \,sin\,x)\)

\(= sec^2(x\,sin\,x)(x\,cos\,x + sin\,x)\)

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Find the Derivative:y = tan (x sin x)

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