## (Solved) Hello, I have added the final part . i will be online for them.

Hello,?

I have added the final part . i will be online for them.

Determine whether

Absolutely convergent

is absolutely convergent, conditionally convergent or divergent.

Conditionally convergent

Divergent

Question

2 of 10

Determine whether

is absolutely convergent, conditionally convergent or divergent.

Absolutely convergent

Conditionally convergent

Divergent

Question

3 of 10

Determine the radius and interval of convergence of

[?6,6], r = 3

[?4,?2], r =1

(?4,?2) , r =1

(?3,3) , r = 6

Question

4 of 10

Determine the radius and interval of convergence of

(?6,6), r = 4

(?2,10), r = 6

(6,4), r = 2

Question

5 of 10

Find a power series representation of

convergence for the power series.

about c = 0. Determine the interval of

6 of 10

Find the MacLaurin series (i.e., the Taylor series about c = 0) and its interval of convergence.

f (x) = 6cos 4x

Question

7 of 10

Find the Taylor series about c = 4 and its interval of convergence.

f (x) = e6x

Question

8 of 10

Use a known Taylor series to find the Taylor series about c = 0 for f (x) = x7 sin x4and find its radius of

convergence.

Question

9 of 10

Use a known Taylor series to conjecture the value of

Question

10 of 10

Use a known Taylor polynomial at

0

0.0595

0.4167

2.9169

with 4 non-zero terms to estimate the value of

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This question was answered on: Oct 15, 2019

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STATUS

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Oct 15, 2019

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