Differentiate y= In ( 2cot²x )
y′=12cot2(x)⋅2⋅2cot(x)⋅(−1sin2(x))==−2sin2(x)cot(x)=−2sinxcosxy'=\frac{1}{2cot^2(x)}\cdot 2\cdot2cot(x)\cdot (-\frac{1}{sin^2(x)})=\\ =-\frac{2}{sin^2(x)cot(x)}=-\frac{2}{sinxcosx}y′=2cot2(x)1⋅2⋅2cot(x)⋅(−sin2(x)1)==−sin2(x)cot(x)2=−sinxcosx2
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