List questions from approximation

Published on 11 Jun 2016 - 5:14

2.5k

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Central Limit Theorem and Normal Approximation

Published on 25 Mar 2026 - 17:44

166

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Why does $(\sin x)^2=x^2$ and $\sin x=x$ in these contexts?

Published on 12 Jun 2016 - 21:18

3.6k

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What is the value of $e^{-10000}$?

Published on 07 Apr 2026 - 16:14

104

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Normal Approximation - how many bookings so probability for "overbooking" stays under certain value

Published on 01 Apr 2026 - 14:43

500

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Fitting a continuous curve over a piecewise constant data

Published on 26 Mar 2026 - 14:17

45

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Estimate the drift and diffusion function numerically

Published on 13 Jun 2016 - 21:25

76

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Behaviour of the Spectral Weight Function $\frac{\sin^2{(\pi f t)}}{(\pi f)^2}$

Published on 16 Jun 2016 - 11:44

97

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Finding an approximation of a function's root

Published on 17 Jun 2016 - 14:32

49

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finding a close enough point with implicit function theorem

Published on 29 Mar 2026 - 4:34

182

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Chebyshev's inequality and quadratic function

Published on 20 Jun 2016 - 22:21

3.3k

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Partial Derivatives Approximation

Published on 21 Jun 2016 - 15:44

30.4k

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Taylor Series for a Function of $3$ Variables

Published on 21 Jun 2016 - 17:21

4.6k

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How to show this formula to get a square root of a number in "just few seconds" is true?

Published on 23 Jun 2016 - 16:55

768

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(Terminology_Taylor Series) "expand at $x_0$, evaluate at x, affine approximation"

Published on 24 Jun 2016 - 21:06

List Question

When is $1-(1-p)^n \sim pn$

Central Limit Theorem and Normal Approximation

Why does $(\sin x)^2=x^2$ and $\sin x=x$ in these contexts?

What is the value of $e^{-10000}$?

Normal Approximation - how many bookings so probability for "overbooking" stays under certain value

Fitting a continuous curve over a piecewise constant data

Estimate the drift and diffusion function numerically

Behaviour of the Spectral Weight Function $\frac{\sin^2{(\pi f t)}}{(\pi f)^2}$

Finding an approximation of a function's root

finding a close enough point with implicit function theorem

Chebyshev's inequality and quadratic function

Partial Derivatives Approximation

Taylor Series for a Function of $3$ Variables

How to show this formula to get a square root of a number in "just few seconds" is true?

(Terminology_Taylor Series) "expand at $x_0$, evaluate at x, affine approximation"

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