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15
Math.TechQA.Club
2015-04-02 00:34:30
104
Views
How to solve the following equation? $\left(\sqrt{u^2-1}+u\right)^{1/u}=\pi ^{1/\pi }$
Published on
02 Apr 2015 - 0:34
#closed-form
#transcendental-equations
426
Views
Solving $z=w/2-\sin(tw)/(2t)$ for $w$
Published on
24 Feb 2026 - 7:07
#real-analysis
#inverse
#transcendental-equations
#lambert-w
#lagrange-inversion
250
Views
How to solve this equation for x? $0 = (x+k)e^{-(x+k)^2}+(x-k)e^{-(x-k)^2}$
Published on
04 Apr 2015 - 8:35
#linear-algebra
#transcendental-equations
142
Views
For what k values are there more than one solution to the following equation?
Published on
04 Apr 2015 - 9:09
#linear-algebra
#transcendental-equations
301
Views
Can I solve this with a Lambert Function?
Published on
07 Apr 2015 - 10:57
#calculus
#exponential-function
#transcendental-equations
#lambert-w
536
Views
Request for help to solve an equation with LambertW: $ (x^2-4\,x+6) e^x =y$
Published on
07 Apr 2015 - 22:53
#transcendental-equations
#lambert-w
38
Views
Proof that for $\alpha > 0$ and $\tau \geq 0$ , P($s$) = $(s+\alpha+ e^{-s\tau})$ has no solution less than zero
Published on
11 Apr 2015 - 12:04
#transcendental-equations
134
Views
If $\frac{x-1}{e^x-1} = y$ then $x=?$
Published on
18 Apr 2015 - 6:37
#calculus
#logarithms
#exponential-function
#transcendental-equations
#lambert-w
105
Views
Ugly expression. Cant tell if I can simplify. Is there a general method for simplifying basic algebraic expressions?
Published on
19 Apr 2015 - 18:08
#transcendental-equations
98
Views
Always transcendental? $a + b e^{-x} - f(x) = 0$
Published on
20 Apr 2015 - 12:06
#transcendental-equations
3.8k
Views
Solution of a Lambert W function
Published on
27 Apr 2015 - 7:05
#algebra-precalculus
#special-functions
#transcendental-equations
#lambert-w
22.7k
Views
How to solve $x^2 = e^x$
Published on
07 May 2015 - 9:51
#special-functions
#transcendental-equations
#lambert-w
#newton-raphson
1k
Views
What is the best approximation for sine?
Published on
11 May 2015 - 6:08
#approximation
#transcendental-equations
1.5k
Views
Solving $\ln{x}=\tan{x}$ with infinitely many solutions
Published on
11 May 2015 - 6:37
#special-functions
#transcendental-equations
#lambert-w
#newton-raphson
851
Views
A curious equation containing an integral $\int_0^{\pi/4}\arctan\left(\tan^x\theta\right)d\theta=\frac{\ln2\cdot\ln x}{16}$
Published on
18 May 2015 - 0:28
#calculus
#integration
#trigonometry
#definite-integrals
#transcendental-equations
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