List questions from taylor-expansion

Published on 15 Nov 2019 - 0:35

156

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Strategy for expanding the function $e^{e^x-1}$ into Maclaurin series

Published on 15 Nov 2019 - 2:49

130

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Do Taylor series model their functions to 100% accuracy?

Published on 15 Nov 2019 - 17:05

78

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Determining a function by its Taylor series coeficients

Published on 15 Nov 2019 - 21:30

38

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Maclaurin series of G(x)=$ \int_{0}^{x} \frac{1-e^{-y^2}}{y^2} \ dy $

Published on 04 Apr 2026 - 3:55

3.6k

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Find $\lim_{(x,y) \to (0,0)} \frac{xy-\sin(x)\sin(y)}{x^2+y^2}$

Published on 16 Nov 2019 - 20:30

196

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Approximating $\pi$ to $6$ decimal places using Taylor polynomials plural

Published on 17 Nov 2019 - 3:58

100

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Estimate $\sum_{n = 0}^N \cos (\alpha n^2)$

Published on 26 Mar 2026 - 9:40

788

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Finding second and third derivative for Taylor series

Published on 17 Nov 2019 - 17:22

354

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Estimating the value of $\sqrt{5}$ using Taylor Polynomial

Published on 28 Mar 2026 - 23:57

346

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the Taylor's expansion of $\log \frac{\sin(x)}x$

Published on 18 Nov 2019 - 3:06

98

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Is the following idea rigorous?

Published on 18 Nov 2019 - 4:02

35

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Using little o to estimate maclaurin

Published on 18 Nov 2019 - 14:53

154

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taylor series approximations of $\ln x$

Published on 18 Nov 2019 - 17:53

47

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Maclaurin Series, $\sqrt{7} = \sqrt{1 + 6}?$

Published on 18 Nov 2019 - 20:38

List Question

Confusion regarding taylor expansion

Strategy for expanding the function $e^{e^x-1}$ into Maclaurin series

Do Taylor series model their functions to 100% accuracy?

Determining a function by its Taylor series coeficients

Maclaurin series of G(x)=$ \int_{0}^{x} \frac{1-e^{-y^2}}{y^2} \ dy $

Find $\lim_{(x,y) \to (0,0)} \frac{xy-\sin(x)\sin(y)}{x^2+y^2}$

Approximating $\pi$ to $6$ decimal places using Taylor polynomials plural

Estimate $\sum_{n = 0}^N \cos (\alpha n^2)$

Finding second and third derivative for Taylor series

Estimating the value of $\sqrt{5}$ using Taylor Polynomial

the Taylor's expansion of $\log \frac{\sin(x)}x$

Is the following idea rigorous?

Using little o to estimate maclaurin

taylor series approximations of $\ln x$

Maclaurin Series, $\sqrt{7} = \sqrt{1 + 6}?$

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