List questions from transcendental-equations

Published on 19 Sep 2022 - 0:56

119

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Solution to transcendental equation

Published on 24 Oct 2022 - 7:53

267

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Approximate inverse of $k=\frac{\log (1-t)}{\log (t)}$

Published on 27 Oct 2022 - 5:56

492

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What is the reason that equations such as $\tan x = 2x$ can only be solved with the help of algorithms?

Published on 28 Oct 2022 - 20:27

227

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The maximum number of intersections for a type of exponential function

Published on 01 Nov 2022 - 15:46

93

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Generalised Lambert W and irreducible polynomials

Published on 02 Nov 2022 - 14:45

261

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Is the number satisfying $\eta=\sin(\cos(\eta))$ transcendental?

Published on 04 Nov 2022 - 18:28

179

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Find the all explicit real roots of $x^{1/x}\ln x^2=x.$

Published on 11 Nov 2022 - 7:15

244

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Is there a way to simplify $a\sqrt{1-a^2} + \arcsin(a) = \pi/4$?

Published on 27 Nov 2022 - 20:17

51

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On the Hurwitz stability of quasipolynomials

Published on 03 Jan 2023 - 10:03

162

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Closed form of $\int_0^{\pi\text{ or }\frac\pi2}\cos(w (\cos(t)+a t-b))dt$.

Published on 11 Jan 2023 - 21:00

93

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Find $x$ in the exponential equation $3^x+4^x+5^x=6^x$

Published on 16 Jan 2023 - 13:53

214

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Verifying a Fourier series inverting $\frac{\tan(y)}y$ with the Whittaker W function

Published on 29 Jan 2023 - 2:47

List Question

Dominant Balance of a Transcendental Equation

Solution to transcendental equation

Approximate inverse of $k=\frac{\log (1-t)}{\log (t)}$

What is the reason that equations such as $\tan x = 2x$ can only be solved with the help of algorithms?

The maximum number of intersections for a type of exponential function

Generalised Lambert W and irreducible polynomials

Is the number satisfying $\eta=\sin(\cos(\eta))$ transcendental?

Find the all explicit real roots of $x^{1/x}\ln x^2=x.$

Is there a way to simplify $a\sqrt{1-a^2} + \arcsin(a) = \pi/4$?

On the Hurwitz stability of quasipolynomials

Closed form of $\int_0^{\pi\text{ or }\frac\pi2}\cos(w (\cos(t)+a t-b))dt$.

Find $x$ in the exponential equation $3^x+4^x+5^x=6^x$

Verifying a Fourier series inverting $\frac{\tan(y)}y$ with the Whittaker W function

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