what is the derivative of sinx w. r. t cotx
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Answer:
dv/du = -cotx
Step-by-step explanation:
Let u = sinx. and v = cosx
So, we need to find dv/du
On differentiating w.r. t. 'x', we get
dx/du = dx/d (sinx) = cosx and
dx/dv = dx/d (cosx) = −sinx
∴ dv/du = −sinx / cosx = −cotx
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