Question

Osborne's rule for hyperbolic functions?

score 1.3k · Answer 1 · 2015-03-20 16:26:07

1.3k

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Osborne's rule for hyperbolic functions?

Published on 20 Mar 2015 - 16:26

score 510 · Answer 2 · 2015-03-22 22:53:46

510

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Closed form for ${\large\int}_0^\infty\frac{x\,\sqrt{e^x-1}}{1-2\cosh x}\,dx$

Published on 22 Mar 2015 - 22:53

score 674 · Answer 3 · 2015-03-23 13:56:43

674

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Evaluating: $ \int\sqrt{\tanh(\ln(\sqrt{x}))} dx$ ; $ \int \ln\left(\sqrt{\tanh(\ln(\sqrt{x}))}\right) dx$

Published on 23 Mar 2015 - 13:56

score 196 · Answer 4 · 2015-04-08 11:21:24

196

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How to integrate $I = \int_{-a/2}^{a/2}\frac{1}{\sqrt{x^2 + b}}dx$

Published on 08 Apr 2015 - 11:21

score 141 · Answer 5 · 2015-04-08 18:40:37

141

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Integrating $\frac{1}{(x^2+b)^{3/2}}$?

Published on 08 Apr 2015 - 18:40

score 693 · Answer 6 · 2015-04-09 21:08:46

693

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Geometric interpretation of hyperbolic functions and the hyperbolic angle/argument

Published on 09 Apr 2015 - 21:08

score 82 · Answer 7 · 2015-04-11 12:12:10

82

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Hyperbolic functions calculator values differing from the graph

Published on 11 Apr 2015 - 12:12

score 969 · Answer 8 · 2015-04-11 15:36:59

969

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Difference between hyperbolic sector, hyperbolic angle and hyperbolic argument

Published on 11 Apr 2015 - 15:36

score 881 · Answer 9 · 2015-04-12 09:51:52

881

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Derivatives of hyperbolic functions and Osborne's rule.

Published on 12 Apr 2015 - 9:51

score 450 · Answer 10 · 2015-04-14 06:09:01

450

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Prove that $\coth ^2(x)-1\equiv \mathrm{cosech}^2 (x)$

Published on 14 Apr 2015 - 6:09

score 5.8k · Answer 11 · 2015-04-17 19:56:50

5.8k

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$\operatorname{Im}(\cosh z)=\sinh x\sinh y$ and $|\sinh z|^2=\sinh^2(z)+\cosh^2(z)$

Published on 17 Apr 2015 - 19:56

score 64 · Answer 12 · 2026-03-25 22:30:55

64

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Prove that $2\cosh \left(\frac{1}{2} a\right) \sin \left(\frac {1}{2} \alpha\right) = 1.$

Published on 25 Mar 2026 - 22:30

score 1.1k · Answer 13 · 2015-04-23 08:10:56

1.1k

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Sum of hyperbolic functions, having problems expressing $\sinh(1)$

Published on 23 Apr 2015 - 8:10

score 1.7k · Answer 14 · 2015-04-24 03:35:09

1.7k

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Partials sums of cosh(x) and sinh(x)

Published on 24 Apr 2015 - 3:35

score 292 · Answer 15 · 2015-04-24 15:43:37

292

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Four simultaneous equations

Published on 24 Apr 2015 - 15:43

List Question

Osborne's rule for hyperbolic functions?

Closed form for ${\large\int}_0^\infty\frac{x\,\sqrt{e^x-1}}{1-2\cosh x}\,dx$

Evaluating: $ \int\sqrt{\tanh(\ln(\sqrt{x}))} dx$ ; $ \int \ln\left(\sqrt{\tanh(\ln(\sqrt{x}))}\right) dx$

How to integrate $I = \int_{-a/2}^{a/2}\frac{1}{\sqrt{x^2 + b}}dx$

Integrating $\frac{1}{(x^2+b)^{3/2}}$?

Geometric interpretation of hyperbolic functions and the hyperbolic angle/argument

Hyperbolic functions calculator values differing from the graph

Difference between hyperbolic sector, hyperbolic angle and hyperbolic argument

Derivatives of hyperbolic functions and Osborne's rule.

Prove that $\coth ^2(x)-1\equiv \mathrm{cosech}^2 (x)$

$\operatorname{Im}(\cosh z)=\sinh x\sinh y$ and $|\sinh z|^2=\sinh^2(z)+\cosh^2(z)$

Prove that $2\cosh \left(\frac{1}{2} a\right) \sin \left(\frac {1}{2} \alpha\right) = 1.$

Sum of hyperbolic functions, having problems expressing $\sinh(1)$

Partials sums of cosh(x) and sinh(x)

Four simultaneous equations

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