Cotangent: Introduction to the Cotangent Function in <i>Mathematica</i>
)\cot(z)}{\csc(z)}dz&line2=\mathrm{Solution\:is\:}-\csc(z)%2BC "What is the integral of ((1+cot^2(z))cot(z))/(csc(z)) ?")
What is the integral of ((1+cot^2(z))cot(z))/(csc(z)) ?
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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
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SOLVED: y = (v + cot z) (724 + 5)
If x + y + z = π then Cot x/2+ Cot y/2 + Cot z/2 will be equal to a)tan x/2 × tan y/2 × tan z/2b)Cot x/2 × Cot y/2
If cot^-1x + cot^-1y + cot^-1z = pi/4 , then xy + yz + zx + x + y + z =
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Cotangent -- from Wolfram MathWorld
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