List questions from taylor-expansion

Published on 06 May 2014 - 13:43

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Maclaurin series for $\dfrac{\cos(x)-1}{x^2}$

Published on 06 May 2014 - 22:27

2k

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Taylor Series Substitution $e^{x^2-1}$

Published on 07 May 2014 - 0:34

80

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Taylor series of $e^{(x-1)^2}$ about $x=1$

Published on 07 May 2014 - 4:19

565

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Proof with Lagrange Remainder Theorem

Published on 07 May 2014 - 20:43

228

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Analytic Function Derived From Recursive Reverse Taylor Series?

Published on 03 Apr 2026 - 1:33

351

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Taylor series remainder question

Published on 08 May 2014 - 4:25

312

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Why does $\arctan(\frac{\tan \theta}{2}) \approx \frac{1}{2 - \theta} - \frac{1}{2 + \theta}$ for small $\theta$?

Published on 29 Mar 2026 - 5:43

71

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Somehow "mirroring" the Taylor-expansion of some $g(x)$

Published on 28 Mar 2026 - 2:21

1.6k

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Convergence of Taylor Series: the claim that it fails to converge to $f(z)$ outside the circle.

Published on 10 May 2014 - 5:16

2.4k

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How is the Harris Corner detector derived from a Taylor Expansion?

Published on 10 May 2014 - 8:19

510

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Remainder form of Taylor polynomial at $x_0$: $ \frac{1}{n!}f^{(n)}(x_0 +\theta(x-x_0))(x-x_0)^n$ with $\theta \to \frac{1}{n+1}$ as $ x \to x_0$

Published on 10 May 2014 - 10:22

1.6k

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Finite differences coefficients

Published on 26 Mar 2026 - 2:52

2.6k

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Find the Taylor series generated by f at x=a.

Published on 11 May 2014 - 5:05

2.8k

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Error Estimation Using Taylor's Theorem

Published on 13 May 2014 - 2:41

List Question

Proving Remainder of Taylor Series of 1/(1-x) approaches 0

Maclaurin series for $\dfrac{\cos(x)-1}{x^2}$

Taylor Series Substitution $e^{x^2-1}$

Taylor series of $e^{(x-1)^2}$ about $x=1$

Proof with Lagrange Remainder Theorem

Analytic Function Derived From Recursive Reverse Taylor Series?

Taylor series remainder question

Why does $\arctan(\frac{\tan \theta}{2}) \approx \frac{1}{2 - \theta} - \frac{1}{2 + \theta}$ for small $\theta$?

Somehow "mirroring" the Taylor-expansion of some $g(x)$

Convergence of Taylor Series: the claim that it fails to converge to $f(z)$ outside the circle.

How is the Harris Corner detector derived from a Taylor Expansion?

Remainder form of Taylor polynomial at $x_0$: $ \frac{1}{n!}f^{(n)}(x_0 +\theta(x-x_0))(x-x_0)^n$ with $\theta \to \frac{1}{n+1}$ as $ x \to x_0$

Finite differences coefficients

Find the Taylor series generated by f at x=a.

Error Estimation Using Taylor's Theorem

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