List questions from hyperbolic-functions

Published on 15 Sep 2022 - 9:47

143

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Computing the exact value of the integral $∫_0^∞ \tanh(2x)\ln(\tanh x)dx.$

Published on 27 Sep 2022 - 8:45

76

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Geometric explenation of hyperbolic functions

Published on 06 Oct 2022 - 17:48

38

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Explicit form of hyperbolic parametrised curve

Published on 09 Oct 2022 - 17:30

70

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Inverse Laplace transformation of $\sinh(ks)$

Published on 22 Oct 2022 - 13:18

96

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How does $ \frac{m\sinh\phi}{\sinh\tau}\,\Re[e^{ims\cosh(\phi-\tau)}]$ become $\frac{m\sinh(\phi+\tau)}{\sinh\tau}\,\Re[e^{ims\cosh(\phi)}]$?

Published on 29 Oct 2022 - 15:01

36

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Testing the the truth of the hyperbolic functions on a calculator.

Published on 28 Mar 2026 - 1:35

49

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How to prove the accuracy of this equation?

Published on 03 Nov 2022 - 17:23

63

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Radius of Convergence Involving Hyperbolic Tangent (tanh)

Published on 11 Nov 2022 - 1:23

48

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Simplifying $\frac{\cosh(4n\theta)-1}{\sinh((2n+1)\theta)+\sinh((2n-1)\theta)}$

Published on 13 Nov 2022 - 17:56

110

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Fourier transform of $\exp(-\sinh(x)^2)$?

Published on 14 Nov 2022 - 14:38

40

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How do u decide which solutions are valid to a hyperbolic equation

Published on 16 Nov 2022 - 22:23

137

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Bounding $\sin(\pi z)$ away from $0$ on a circular contour in $\Bbb C$

Published on 17 Nov 2022 - 21:32

179

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Roots of $\cos{x}+\cosh^2{x}$

Published on 28 Nov 2022 - 19:03

82

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Fourier transform of $1/\sinh^n(x-\mathrm{i}\epsilon)$

Published on 29 Nov 2022 - 11:14

List Question

Antiderivative of $e^x \coth(x)$?

Computing the exact value of the integral $∫_0^∞ \tanh(2x)\ln(\tanh x)dx.$

Geometric explenation of hyperbolic functions

Explicit form of hyperbolic parametrised curve

Inverse Laplace transformation of $\sinh(ks)$

How does $ \frac{m\sinh\phi}{\sinh\tau}\,\Re[e^{ims\cosh(\phi-\tau)}]$ become $\frac{m\sinh(\phi+\tau)}{\sinh\tau}\,\Re[e^{ims\cosh(\phi)}]$?

Testing the the truth of the hyperbolic functions on a calculator.

How to prove the accuracy of this equation?

Radius of Convergence Involving Hyperbolic Tangent (tanh)

Simplifying $\frac{\cosh(4n\theta)-1}{\sinh((2n+1)\theta)+\sinh((2n-1)\theta)}$

Fourier transform of $\exp(-\sinh(x)^2)$?

How do u decide which solutions are valid to a hyperbolic equation

Bounding $\sin(\pi z)$ away from $0$ on a circular contour in $\Bbb C$

Roots of $\cos{x}+\cosh^2{x}$

Fourier transform of $1/\sinh^n(x-\mathrm{i}\epsilon)$

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