Mathematics
Тyma Gaidash's user avatar
Тyma Gaidash's user avatar
Тyma Gaidash's user avatar
Тyma Gaidash
  • Member for 2 years, 8 months
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About

Maybe “Tyma” stands for “The Yearning Math Aficionado”. Perhaps “Gaidash” stands for “Great at Inventing Desirable and Smart Hints”.

Together they make up Tyma Gaidash, the yearning math aficionado who is great at inventing desirable and smart hints.

It is just a hobby. I also teach on Gaidash.com

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All Questions Answers
Score Newest
question
68
Evaluating $\sum\limits_{x=2}^\infty \frac{1}{!x}$ in exact form.
Aug 6, 2021
question
16
Integral over domain of infinite tetration of x over extended domain from 0 to $\sqrt[e]e$. Possible $\int_{e^{-e}}^{e^\frac1e} x^{x^{…}}dx$ solution.
Jun 10, 2021
question
15
Is there an exact solution for $\large\int \frac{dx}{\tan^{-1}(x)}$?
Jul 14, 2021
question
14
Why Dottie$=2\sqrt{I^{-1}_\frac12(\frac 12,\frac 32)-I^{-1}_\frac12(\frac 12,\frac 32)^2} = \sin^{-1}\big(1-2I^{-1}_\frac12(\frac 12,\frac 32)\big)$?
Feb 23, 2022
answer
13
How to straighten a parabola?
Jul 28, 2021
question
12
Arc Length Integral of $x^x$ from 0 to 1 in closed form.
Apr 12, 2021
question
12
How to solve this ODE: $y^{(y(x))}(x)=f(x)$?
Oct 17, 2021
answer
10
How to solve $\lim\limits_{n \to \infty}\int_0^3\underbrace{\sin(\frac{\pi}{3}\sin(\frac{\pi}{3}\dots\sin(\frac{\pi}{3} x)\dots ))}_\text{n sines}dx$?
Nov 17
question
9
Is there a closed form of the Laplace Limit Constant: $x$ such that $\frac{xe^{\sqrt{x^2+1}}}{\sqrt{x^2+1}+1}=1$ using library functions?
Mar 1, 2022
answer
9
Integration of exponential of a function of cosines
Aug 28
Top Meta posts
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Color change on the M.Se site.
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Glitch Discovered During Downvote. I Gained the “Critic” Badge for Upvoting and then Downvoting my Own Question on my Own Account. Second Time.
3
What is the most upvoted comment?

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