List questions from taylor-expansion

Published on 09 Dec 2014 - 15:41

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Differences among Cauchy, Lagrange, and Schlömilch remainder in Taylor's formula: why is generalization useful?

Published on 30 Mar 2026 - 7:26

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Find the first two non vanishing maclaurin terms

Published on 09 Dec 2014 - 19:27

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Non-vanishing terms of Maclaurin series for $\log(3-\cos x^2)$

Published on 09 Dec 2014 - 21:03

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Maclaurin series of $f(x)=x^3\sin 2x$

Published on 10 Dec 2014 - 4:34

78

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Series expansion with quadratic

Published on 10 Dec 2014 - 8:19

199

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Countour integral using residue theorem: $ \int_{\gamma} \tanh(z) dz $ where $\gamma(t) = e^{it}$ and $0 \leq t \leq 2\pi$.

Published on 28 Mar 2026 - 2:24

126

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Asymptotic expansion of integral (Laguerre)

Published on 10 Dec 2014 - 18:18

221

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Taylor Series type inequality

Published on 10 Dec 2014 - 19:46

150

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Residue theorem with contour integrals: $ \int_{\gamma} \frac{1}{z^{2}\sin(z)} dz$ where $\gamma(t) = e^{it}$ and $ 0 \leq t \leq 2\pi$

Published on 28 Mar 2026 - 2:24

902

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Limit of function using Taylor's Formula

Published on 11 Dec 2014 - 22:05

272

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Definition of inverse function

Published on 31 Mar 2026 - 7:48

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Represent the function $f(x)=x^{0.3}$ as a Taylor series centered at $5$

Published on 12 Dec 2014 - 3:26

2k

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Taylor expansion of Airy function

Published on 12 Dec 2014 - 13:17

334

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Taylor polynomials of degree n

Published on 12 Dec 2014 - 16:48

List Question

What's the fourth term in the multivariable Taylor expansion?

Differences among Cauchy, Lagrange, and Schlömilch remainder in Taylor's formula: why is generalization useful?

Find the first two non vanishing maclaurin terms

Non-vanishing terms of Maclaurin series for $\log(3-\cos x^2)$

Maclaurin series of $f(x)=x^3\sin 2x$

Series expansion with quadratic

Countour integral using residue theorem: $ \int_{\gamma} \tanh(z) dz $ where $\gamma(t) = e^{it}$ and $0 \leq t \leq 2\pi$.

Asymptotic expansion of integral (Laguerre)

Taylor Series type inequality

Residue theorem with contour integrals: $ \int_{\gamma} \frac{1}{z^{2}\sin(z)} dz$ where $\gamma(t) = e^{it}$ and $ 0 \leq t \leq 2\pi$

Limit of function using Taylor's Formula

Definition of inverse function

Represent the function $f(x)=x^{0.3}$ as a Taylor series centered at $5$

Taylor expansion of Airy function

Taylor polynomials of degree n

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