se the Root Test to determine if the series (-1)" 2/n en² (2n2 – 1)" CONVERGES - n=1 converges or diverges. 2. Determine if the series Σ 3n -1)" =CONVERGES n4 + n=1 converges or diverges. 3. Consider the power series Note: (2.x – 1)3". n4 +1 Use the previous item to find - its interval of convergence. n=1
se the Root Test to determine if the series (-1)" 2/n en² (2n2 – 1)" CONVERGES - n=1 converges or diverges. 2. Determine if the series Σ 3n -1)" =CONVERGES n4 + n=1 converges or diverges. 3. Consider the power series Note: (2.x – 1)3". n4 +1 Use the previous item to find - its interval of convergence. n=1
Chapter9: Sequences, Probability And Counting Theory
Section9.4: Series And Their Notations
Problem 10TI: Determine whether the sum of the infinite series is defined. 24+(12)+6+(3)+
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Question
[415231] Consider the power series in number 3 and use the previous item to find its interval of convergence.
![1. Use the Root Test to determine if the series
(-1)" 2/n
en? (2n2 – 1)"
CONVERGES
-
n=1
converges or diverges.
2. Determine if the series
3n
(-1)*" =CONVERGES
+ 1
n=1
converges or diverges.
3. Consider the power series
Note:
Use the previous item to find
its interval of convergence.
(2.x – 1)3".
-
n4 + 1
n=1](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F2aeb9210-73b2-49ef-8770-b02cc2fd6578%2F8ea76b59-a22c-4325-aa1d-df611b164b9e%2Fj98zotr_processed.png&w=3840&q=75)
Transcribed Image Text:1. Use the Root Test to determine if the series
(-1)" 2/n
en? (2n2 – 1)"
CONVERGES
-
n=1
converges or diverges.
2. Determine if the series
3n
(-1)*" =CONVERGES
+ 1
n=1
converges or diverges.
3. Consider the power series
Note:
Use the previous item to find
its interval of convergence.
(2.x – 1)3".
-
n4 + 1
n=1
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