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Calculate ch(0.2) to the nearest 0.01

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#sequences-and-series #analysis #power-series #hyperbolic-functions
136
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Find domains of convergence of the series

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#sequences-and-series #power-series
2.6k
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find region of convergence of the series

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#sequences-and-series #power-series
78
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What is the sum notation equivalent to this series?

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#sequences-and-series #power-series
153
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Absolute and conditional convergence of a series with $\sin(x)$

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#sequences-and-series #analysis #functions #convergence-divergence #power-series
2.9k
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Determine the value of r where the series converges

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#calculus #sequences-and-series #convergence-divergence #power-series
268
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Finding sum of Power series

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#power-series
2.2k
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What is the Taylor series of $\frac{1}{\sin(z)}$ about $z_0 = 1$?

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#complex-analysis #power-series #laurent-series #trigonometric-series
110
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Radius of convergence of $\sum a_nx^n$ where $a_n = {k \choose n}$

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#real-analysis #power-series
28
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A integral about Powers of x and binomials.

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#definite-integrals #power-series
416
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if $ S(x)=\sum\limits_{n=0}^{\infty}a_{n}x^n,|x|<R$, $S_k(R)$ bounded,prove or disprove $\lim\limits_{x\to R}S(x)$ exist?

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#limits #power-series
47
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Don't know why this power series representation is wrong...

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#sequences-and-series #power-series
48
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Coefficient of power series when $p(x) = \sum b_nx^n$ converges for $|x| \le 1$ and $p(x) = 0$ for $|x| \lt \delta$.

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#power-series
693
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Question about Big O notation for asymptotic behavior in convergent power series

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#asymptotics #power-series #taylor-expansion
54
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Question about Big O notation for asymptotic behavior in convergent power series

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#asymptotics #power-series

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