Stokes' Theorem Explanation

$I=\int_1^\infty \frac{dx}{x\sqrt{x^2-1}}$Integrating this

Algorithm for creating binary rational numbers

Am I missing out by not knowing another language?

Standard notation for sum of vector elements?

Given that $x^y=y^x$, what could $x$ and $y$ be?

Convergence $I=\int_0^\infty \frac{\sin x}{x^s}dx$

Non-inductive, not combinatorial proof of $\sum_{i \mathop = 0}^n \binom n i^2 = \binom {2 n} n$

Per partes integration: $\int x^2 \ln x dx$

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fractional part of Riemann zeta $\sum_{s=2}^\infty \{\zeta (s)\}=1$

Minimal polynomial of $\sqrt{2}+\sqrt[3]{3}$.

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