List questions from approximation

Published on 25 Mar 2026 - 15:11

98

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A good function to fit this data

Published on 14 Jun 2014 - 11:27

151

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2-approximation for TSP-metric

Published on 16 Jun 2014 - 3:44

1.4k

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integral approximation (law of large numbers)

Published on 27 Mar 2026 - 4:15

1.1k

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Double Integrals & Expected Value Monte Carlo Method

Published on 26 Mar 2026 - 19:23

324

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Poisson approximation to binomial distribution: $f(x)\geq g(x)$ or $f(x) \leq g(x)$

Published on 17 Jun 2014 - 18:17

938

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When the approximation $\pi\simeq 3.14$ is NOT sufficent

Published on 26 Mar 2026 - 19:09

59

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Help understanding this approximation

Published on 19 Jun 2014 - 16:59

472

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Application of Weierstrass approximation theorem

Published on 20 Jun 2014 - 9:15

77

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Approximate $d\sqrt{x}$ or $d\log(x)$ by a function of the form $a/(1 + bx^c)$

Published on 21 Jun 2014 - 14:15

1.1k

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Approximate value of a slowly-converging sum of $\sum|\sin n|^n/n$

Published on 28 Mar 2026 - 5:22

29

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Is it possible to approximate or bound this nonlinear mapping L h(x)?

Published on 23 Jun 2014 - 4:55

154

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Using series find $\int_0^1 \sqrt{1+x^4}\hspace{1mm} dx$ up to $2$ decimal places

Published on 23 Jun 2014 - 11:22

108

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Approximating error using Taylors theorem

Published on 26 Jun 2014 - 0:52

72

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Approximation for $\sin(\beta\sin(x))$

Published on 29 Jun 2014 - 14:47

List Question

$\pi^4 + \pi^5 \approx e^6$ is anything special going on here?

A good function to fit this data

2-approximation for TSP-metric

integral approximation (law of large numbers)

Double Integrals & Expected Value Monte Carlo Method

Poisson approximation to binomial distribution: $f(x)\geq g(x)$ or $f(x) \leq g(x)$

When the approximation $\pi\simeq 3.14$ is NOT sufficent

Help understanding this approximation

Application of Weierstrass approximation theorem

Approximate $d\sqrt{x}$ or $d\log(x)$ by a function of the form $a/(1 + bx^c)$

Approximate value of a slowly-converging sum of $\sum|\sin n|^n/n$

Is it possible to approximate or bound this nonlinear mapping L h(x)?

Using series find $\int_0^1 \sqrt{1+x^4}\hspace{1mm} dx$ up to $2$ decimal places

Approximating error using Taylors theorem

Approximation for $\sin(\beta\sin(x))$

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