find the derivative of f(x)= sin2x
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Answer:2cos2x
Step-by-step explanation:
Given,
f(x)=sin2x
Let, f(x)=sin2x=y
It's derivative is
dy/dx = d(sin2x)/dx
= cos2x.d(2x)/dx
Since, derivative of sinx is cosxd(x)/dx = cosx
dy/dx = 2cos2x
Hence,
The derivative of sin2x is cos2x
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