Mathematics
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Larry
  • Member for 4 years, 7 months
  • Last seen this week
  • California, USA
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Math and physics major college student

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All Questions Answers
Score Newest
question
70
Japanese Temple Problem From 1844
Nov 22, 2018
question
25
Ways to show that $\int_{0}^{1}((1-x^r)^{1/r}-x)^{2k}dx=\frac{1}{2k+1}$
Jan 11, 2019
question
22
Is here a specific name for the following theorem? (Sides of inscribed squares of a triangle meet at points collinear with a vertex of the triangle)
Aug 28, 2018
question
19
Fibonacci sequence and other metallic sequences emerged in the form of fractions
Jun 14, 2019
question
13
Confusion while evaluating the complex continued fraction $\frac{1}{i+\frac{1}\ddots}$
Mar 10, 2019
question
12
Is there a closed form for $3\cdot\frac{3}{\sqrt{6}}\cdot\frac{3}{\sqrt{6+\sqrt{6}}}\cdot\frac{3}{\sqrt{6+\sqrt{6+\sqrt{6}}}}\cdots$?
Dec 14, 2019
question
12
How to prove that $\int_{0}^{\infty}\ln^2(x)\sin(x^2)dx=\frac{1}{32}\sqrt{\frac{\pi}{2}}(2\gamma-\pi+\ln16)^2$
Jan 26, 2019
question
11
How to prove that $\sum_{k=1}^{\infty}\frac{k^{n+1}}{k!}=eB_{n+1}=1+\cfrac{2^n+\cfrac{3^n+\cfrac{4^n+\cfrac{\vdots}{4}}{3}}{2}}{1}$
Dec 21, 2018
answer
10
Which is bigger, $3$ or $\sqrt{2 + \sqrt{3 + \sqrt{4 + \sqrt{5 + \sqrt{... + \sqrt{100}}}}}}$?
Oct 6, 2019
answer
10
Evaluate $\sum_{n=2}^\infty \frac{\ln(n)(-1)^n}{n^2} $
Jan 4, 2019
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Cubes inscribed into a tetrahedron

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