I am asked to differentiate the function y=\[\cot^{2}(\sin (x))\]. Can anyone provide a step by step tutorial? I am having difficulties with applying the chain rule. If possible avoid using Liebniz notation. Thank you!

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I am asked to differentiate the function y=\[\cot^{2}(\sin (x))\]. Can anyone provide a step by step tutorial? I am having difficulties with applying the chain rule. If possible avoid using Liebniz notation. Thank you!

Mathematics
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\[f(x)=x^2\]\[g(x)=\cot x\]\[h(x)=\sin x\]\[D_x(f\circ g\circ h)(x)=(f'\circ g\circ h)(x)\cdot(g'\circ h)(x)\cdot h'(x)\]\[=2\cot(\sin(x))\cdot(-\csc^2(\sin x))\cdot\cos x\]
any particular part of that giving you trouble?
where did you get \[-\csc ^{2}x \sin x\] from

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ok i got it now
no thank you very much. i've spent way too much time trying to figure this out!

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