find the derivat of tan(sinx)
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Answer:
cosx/(cos²(sinx))
Step-by-step explanation:
d(tan(sinx))/dx
applying chain rule differentiate outside function and multiply by derivative of inside function
derivative of tan(fx)=1/cos²(fx)
so becomes d(sinx)/dx × (1/cos²(sinx))
derivative of sinx = cosx
so becomes cosx/(cos²(sinx))
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