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Find the derivative y=x^2csc5x.
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\(y = \csc x\) then \(y' = -\csc x \cot x\) Use that and product rule and chain rule.
and power rule.
Product rule: \( y = uv\) then \(y' = uv' + vu'\)
\(y=x^2\csc5x\) \(y' = x^2(\csc 5x)' + \csc 5x(x^2)'\)
Can you finish it now?
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Sure. Give me a second.
Is it x(2-5xcot(5 x))csc(5 x)?
\(y' = x^2 (-5\csc 5x \cot 5x) + \csc 5x (2x)\) \(y' =-5x^2 \csc 5x \cot 5x + 2x \csc 5x\) \(y' = x \csc 5x (2-5x \cot 5x)\)
Yes, that's the same I got.
Oh ok. Thanks!
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You're welcome.
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