If x + y + z = 0 then cot (x + z-y) , cot(x + y-z) + cot (x + y-z) ,cot( y + z-x)+cot (y + z-x) . cot(z + x-y)=?
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![Prove 1/√(2) [ x ^ 2· ( - x cot x ) + x · 2 x ] = 1/√(2) ( 2 - x cot x ) x x](https://dwes9vv9u0550.cloudfront.net/images/7717437/308c3eab-3a87-4b4f-ad70-f3a05d1fedcf.jpg "Prove 1/√(2) [ x ^ 2· ( - x cot x ) + x · 2 x ] = 1/√(2) ( 2 - x cot x ) x x")
Prove 1/√(2) [ x ^ 2· ( - x cot x ) + x · 2 x ] = 1/√(2) ( 2 - x cot x ) x x
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![complex analysis - About the proof of $\sum\limits_{n=-\infty}^\infty f(n)=-\pi\sum\limits_{k=1}^m\text{res} [f(z)\cot(\pi z)]_{z=a_k}$? - Mathematics Stack Exchange](https://i.stack.imgur.com/nJhvI.png "complex analysis - About the proof of $\sum\limits_{n=-\infty}^\infty f(n)=-\pi\sum\limits_{k=1}^m\text{res} [f(z)\cot(\pi z)]_{z=a_k}$? - Mathematics Stack Exchange")
complex analysis - About the proof of $\sum\limits_{n=-\infty}^\infty f(n)=-\pi\sum\limits_{k=1}^m\text{res} [f(z)\cot(\pi z)]_{z=a_k}$? - Mathematics Stack Exchange
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![The Cotangent's Series Expansion Derivation using FOURIER SERIES [ Mittag-Leffler Theorem ] - YouTube](https://i.ytimg.com/vi/6nA1sO_kcS8/maxresdefault.jpg "The Cotangent's Series Expansion Derivation using FOURIER SERIES [ Mittag-Leffler Theorem ] - YouTube")
The Cotangent's Series Expansion Derivation using FOURIER SERIES [ Mittag-Leffler Theorem ] - YouTube
![complex analysis - About the proof of $\sum\limits_{n=-\infty}^\infty f(n)=-\pi\sum\limits_{k=1}^m\text{res} [f(z)\cot(\pi z)]_{z=a_k}$? - Mathematics Stack Exchange](https://i.stack.imgur.com/bvxAy.png "complex analysis - About the proof of $\sum\limits_{n=-\infty}^\infty f(n)=-\pi\sum\limits_{k=1}^m\text{res} [f(z)\cot(\pi z)]_{z=a_k}$? - Mathematics Stack Exchange")
complex analysis - About the proof of $\sum\limits_{n=-\infty}^\infty f(n)=-\pi\sum\limits_{k=1}^m\text{res} [f(z)\cot(\pi z)]_{z=a_k}$? - Mathematics Stack Exchange
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