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10h ago
Closed form for $\int_0^{\infty}\frac{\arctan x\ln(1+x^2)}{1+x^2}\sqrt{x}\,dx$
— Laila Podlesny
801116
11h ago
Prove that $\exists a,g,h\in G\colon h=aga^{-1}, g\neq h ,gh=hg$ in a finite non-abelian group $G$.
— Maisam Hedyelloo
3,530329
1d ago
$\int_{\mathbb{R}}|f(t)|^2dt=\int_{\mathbb{R}}|f'(t)|^2dt$ implies $f(t)=\mathbb{x}_{i}|f(t)|$
— Guillermo
46714
2d ago
Closed form for $\int_0^\infty\left(\int_0^1\frac1{\sqrt{1-y^2}\sqrt{1+x^2\,y^2}}\mathrm dy\right)^3\mathrm dx.$
— Vladimir Reshetnikov
1,776934
2d ago
How do solve this integral $\int_{-1}^1\frac{1}{\sqrt{1-x^2}}\arctan\frac{11-6\,x}{4\,\sqrt{21}}\mathrm dx$?
— Liu Jin Tsai
502310
may 22 at 4:56
How many points can you find on $y=x^2$, for $x \geq 0$, such that each pair of points has rational distance?
— Clark Zinzow
685
may 22 at 1:31
How to show that a set of discontinuous points of an increasing function is at most countable
— AKM
1065
may 21 at 23:16
Why doesn't integrating the area of the square give the volume of the cube?
— Sp.
2127
may 21 at 18:11
About the property of $m$: if $n < m$ is co-prime to $m$, then $n$ is prime [duplicate]
— YZhang
12612
may 21 at 10:35
Uniform convergence of $\sum_{n=1}^{\infty} \frac{\sin(n x) \sin(n^2 x)}{n+x^2}$
— ORBOT Inc.
1215
may 21 at 5:55
How to find $1+\dfrac{1}{a_{1}}+\dfrac{1}{a_{2}}+\cdots+\dfrac{1}{a_{n}}$
— math110
1,990327
may 21 at 0:55
What is the smallest integer $n$>1 such that $n^{5000}+n^{2013}+1$ is prime?
— Peter
612
may 21 at 0:30
How to show in a clean way that $z^4 + (x^2 + y^2 - 1)(2x^2 + 3y^2-1) = 0$ is a torus?
— Damien L
3,50126
may 20 at 18:48
Let $f :\mathbb{R}→ \mathbb{R}$ be a function such that $f^2$ and $f^3$ are differentiable. Is $f$ differentiable?
— ROBINSON
65214
may 20 at 18:18
What are good books/other readings for elementary set theory?
— InterestedGuest
2,9462933