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find derivative of x²cotx
Answers
Answered by
5
Let y = x^2 cot x
Applying the product rule since the function y contains two other functions of x together.
Thus,
dy/dx = x^2 * d(cot x)/dx + cot x *d(x^2)/dx
= x^2 * -cosec^2 x + cot x * 2x
Therefore,
dy/dx = cot x*2x - cosec^2 x * x^2
Applying the product rule since the function y contains two other functions of x together.
Thus,
dy/dx = x^2 * d(cot x)/dx + cot x *d(x^2)/dx
= x^2 * -cosec^2 x + cot x * 2x
Therefore,
dy/dx = cot x*2x - cosec^2 x * x^2
Answered by
0
Answer:
Let y = x^2 cot x
Applying the product rule since the function y contains two other functions of x together.
Thus,
dy/dx = x^2 * d(cot x)/dx + cot x *d(x^2)/dx
= x^2 * -cosec^2 x + cot x * 2x
Therefore,
dy/dx = cot x*2x - cosec^2 x * x^2
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