List questions from lambert-w

Published on 12 Aug 2022 - 4:44

138

Views

$x^{x^2} + x^{x^8} =?$ Given $x^{x^4} = 4$

Published on 27 Mar 2026 - 22:31

117

Views

How can I solve $e^x=\frac 1{x+5}$?

Published on 18 Aug 2022 - 8:30

121

Views

Solving $a x = [\ln(x) - b]^c$

Published on 27 Mar 2026 - 2:39

53

Views

Help interpreting limits with the Lambert $W$ function.

Published on 20 Aug 2022 - 15:02

1.3k

Views

How can I solve $x^{x^4}=64$?

Published on 24 Aug 2022 - 13:45

32

Views

Help finding hole in logic with Lambert $W$-function.

Published on 25 Aug 2022 - 3:03

181

Views

Solve long equation involving several exponential functions

Published on 06 Sep 2022 - 9:33

214

Views

Why does Lambert W not "like" addition?

Published on 13 Sep 2022 - 7:08

124

Views

How to find n for $n = 2^{\frac {n^2}{16}}$

Published on 28 Sep 2022 - 22:51

195

Views

Solution of Quasi Polynomial $x=-a-\frac{a}{2}e^{-3x}-ae^{-2x}-\frac{3a}{2}e^{-x}$

Published on 01 Oct 2022 - 9:42

183

Views

exact solution to $x+x^x=3$

Published on 04 Oct 2022 - 18:31

71

Views

Is there a way to approximate $y=-W(-e^{-x-1})$ for large value of x? (W is the lambert's function)

Published on 06 Oct 2022 - 16:47

47

Views

How to get a variable in a closed form given an equation

Published on 10 Oct 2022 - 16:42

216

Views

Is there an algebraic solution to $\log_{\sqrt2}{\left(x\right)} = (\sqrt2)^x$?

Published on 16 Oct 2022 - 2:08

List Question

Solution to $f(x) = e^{axf(x)}$ ,where $ax$ is a constant

$x^{x^2} + x^{x^8} =?$ Given $x^{x^4} = 4$

How can I solve $e^x=\frac 1{x+5}$?

Solving $a x = [\ln(x) - b]^c$

Help interpreting limits with the Lambert $W$ function.

How can I solve $x^{x^4}=64$?

Help finding hole in logic with Lambert $W$-function.

Solve long equation involving several exponential functions

Why does Lambert W not "like" addition?

How to find n for $n = 2^{\frac {n^2}{16}}$

Solution of Quasi Polynomial $x=-a-\frac{a}{2}e^{-3x}-ae^{-2x}-\frac{3a}{2}e^{-x}$

exact solution to $x+x^x=3$

Is there a way to approximate $y=-W(-e^{-x-1})$ for large value of x? (W is the lambert's function)

How to get a variable in a closed form given an equation

Is there an algebraic solution to $\log_{\sqrt2}{\left(x\right)} = (\sqrt2)^x$?

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