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15
Math.TechQA.Club
2012-10-25 21:18:26
192
Views
Real Positive Zeros of Equation
Published on
25 Oct 2012 - 21:18
#roots
#estimation
#transcendental-equations
355
Views
Is it possible to solve this equation analytically?
Published on
02 Nov 2012 - 13:26
#trigonometry
#riemann-zeta
#transcendental-equations
319
Views
How to invert this function?
Published on
22 Mar 2026 - 19:15
#functions
#closed-form
#inverse-function
#transcendental-equations
#transcendental-functions
2k
Views
Inverse function of $y=\frac{\ln(x+1)}{\ln x}$
Published on
22 Mar 2026 - 4:26
#galois-theory
#closed-form
#inverse-function
#transcendental-equations
#transcendental-functions
853
Views
How to solve $\upsilon^\upsilon=\upsilon+1$
Published on
21 Dec 2012 - 19:07
#transcendental-equations
254
Views
The equation $2 \cosh(3.1786803659501505 z) = z$?
Published on
18 Jan 2013 - 17:48
#complex-analysis
#fixed-point-theorems
#transcendental-equations
#bifurcation
435
Views
How to solve $x!=5^x$?
Published on
20 Jan 2013 - 14:48
#roots
#factorial
#gamma-function
#transcendental-equations
1.1k
Views
How do I solve this exponential equation? $5^{x}-4^{x}=3^{x}-2^{x}$
Published on
02 Feb 2013 - 4:04
#transcendental-equations
307
Views
Bessel function equation
Published on
10 Feb 2013 - 19:37
#special-functions
#transcendental-equations
650
Views
Is it fair to say that Kepler's equation involves squaring the circle?
Published on
21 Feb 2013 - 16:25
#geometric-construction
#transcendental-equations
345
Views
A transcendental equation
Published on
25 Feb 2013 - 19:48
#trigonometry
#transcendental-equations
964
Views
Finding roots of $e^x\sin^2(x)-\cos(x)=0$ using Mathematica
Published on
09 Mar 2013 - 20:44
#roots
#mathematica
#transcendental-equations
1.7k
Views
Solving the equation $\cos(x) \cdot \cosh (x) + 1 = 0$
Published on
28 Mar 2013 - 7:33
#trigonometry
#transcendental-equations
132
Views
How to solve $5^x-4^x-3^x-2^x-26=0$ by hand?
Published on
07 Aug 2020 - 11:14
#transcendental-equations
324
Views
Solution to an equation with logarithms of type $x\log(x) + ax + b = 0$
Published on
21 Aug 2020 - 15:38
#logarithms
#closed-form
#transcendental-equations
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