adamG

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17 Questions

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3	${n \choose k} \le ({en \over k})^k$ proof
2	Calculus optimisation
2	$f(x)=\int_{0}^{1}e^{ixz^2}dz$ as $x\rightarrow +\infty$.
2	$\int_{0}^{\infty}{dx \over (1+x)x^\alpha} = {\pi \over \sin(\pi (1-\alpha))} $
2	Confidence interval for uniform

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153 Reputation

+5	Confidence interval for uniform
+15	${n \choose k} \le ({en \over k})^k$ proof
+30	${n \choose k} \le ({en \over k})^k$ proof
+5	$\int_{0}^{\infty}{dx \over (1+x)x^\alpha} = {\pi \over \sin(\pi (1-\alpha))} $

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2 Answers

votes activity newest

3	${n \choose k} \le ({en \over k})^k$ proof
1	How do you find the center of a circle with a pencil and a book?

20 Tags

3 binomial-coefficients × 3	0 integral × 4
3 combinatorics × 3	0 measure-theory × 3
1 recreational-mathematics	0 statistics × 3
1 puzzle	0 probability × 2
0 integration × 5	0 asymptotics × 2

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$Mathematics Stack Exchange$	Mathematics	153 rep	9
	Stack Overflow	18 rep	114

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