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How can $x = \frac{b}{\ln(x + a)}$ be solved for $x$?

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#algebra-precalculus #logarithms #lambert-w
25
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An algebraic equation, summing exponential and other terms

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#algebra-precalculus #lambert-w
60
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Inverse of a function

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#functions #exponential-function #lambert-w
80
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If $y=ax^be^{-cx}$ then $x=g(y)$, find $g$

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#inverse #lambert-w
148
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How do you solve this equations where the unknown is to the power of the unknown?

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#algebra-precalculus #lambert-w
92
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An approximation for the Lambert W-function

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#proof-writing #approximation #lambert-w
767
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Two exponential terms equation solution

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#exponential-function #lambert-w
205
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Deriving a differential equation for the Lambert W function.

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#integration #ordinary-differential-equations #lambert-w
159
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"Good approximation" for the inverse function of $y = x\log_2 x, \hspace{2mm}x>1 $?

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#asymptotics #lambert-w #inverse-function
69
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Is there a formula to find the exact value of inverse factorials?

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#factorial #real-numbers #lambert-w
80
Views

Solution of $\frac{c - 1}{x - c} + \log \frac{c - x}{x - 1} = 0$ for $x$

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#calculus #logarithms #lambert-w
154
Views

Solve for $t$: $ e^{-2t} + 2t = 4 $

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#exponential-function #lambert-w
767
Views

Solution to $xe^{e^x}$

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#functions #exponential-function #special-functions #lambert-w
336
Views

Solution to $e^{e^x}=x$ and other applications of iterated functions?

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#polynomials #problem-solving #lambert-w
354
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How can one find the zeroes of $f(x)=ae^{bx}+cx+d$?

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#exponential-function #roots #recreational-mathematics #lambert-w

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