List questions from taylor-expansion

Published on 06 Apr 2014 - 23:19

51

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If $y = e^{x(y-1)}$ then $y \approx 1-2(x-1)$ when $0<x-1<<1$

Published on 07 Apr 2014 - 19:10

1.6k

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Maclaurin Series for a natural logarithm

Published on 07 Apr 2014 - 21:13

82

Views

Taylor Polynomial Question

Published on 07 Apr 2014 - 21:36

2.3k

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Laurent Series and Taylor Expansion of $ 1 / (e^z - 1) $

Published on 27 Mar 2026 - 10:09

126

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Why is the Taylor expansion of $\cos$ decreasing?

Published on 26 Mar 2026 - 21:26

4.3k

Views

Taylor expansion, integration by parts, and the integration of dt.

Published on 08 Apr 2014 - 14:34

57

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Expanding $\ln(1+f(x))$ around $f(x)=0$ when we do not know whether there is an $x$ such that $f(x)=0$.

Published on 08 Apr 2014 - 21:18

335

Views

Help with Taylor Series

Published on 09 Apr 2014 - 2:56

93

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Taylor Series Calc 2

Published on 09 Apr 2014 - 3:11

179

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Using Taylor expansion to evaluate infinite sum

Published on 09 Apr 2014 - 11:13

692

Views

Question about Big O notation for asymptotic behavior in convergent power series

Published on 10 Apr 2014 - 19:09

70

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Approximation of $\frac{1}{2^{N}} \binom{N}{\frac{1}{2}(N + s)} $ for big N

Published on 28 Mar 2026 - 22:13

2.6k

Views

Big-O Notation for remainder terms in Taylor expansion

Published on 11 Apr 2014 - 7:48

2.3k

Views

High Order Derivative Using Maclaurin Series

Published on 11 Apr 2014 - 8:00

List Question

Taylor Series Maclaurin Series Interval Expansion

If $y = e^{x(y-1)}$ then $y \approx 1-2(x-1)$ when $0<x-1<<1$

Maclaurin Series for a natural logarithm

Taylor Polynomial Question

Laurent Series and Taylor Expansion of $ 1 / (e^z - 1) $

Why is the Taylor expansion of $\cos$ decreasing?

Taylor expansion, integration by parts, and the integration of dt.

Expanding $\ln(1+f(x))$ around $f(x)=0$ when we do not know whether there is an $x$ such that $f(x)=0$.

Help with Taylor Series

Taylor Series Calc 2

Using Taylor expansion to evaluate infinite sum

Question about Big O notation for asymptotic behavior in convergent power series

Approximation of $\frac{1}{2^{N}} \binom{N}{\frac{1}{2}(N + s)} $ for big N

Big-O Notation for remainder terms in Taylor expansion

High Order Derivative Using Maclaurin Series

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