We want to use the Basic Comparison Test (sometimes called the Direct Comparison Test or just the Comparison Test) to determine if the series: k5 16 - converges or diverges by comparing it with: k We can conclude that: The first series diverges by comparison with the second series. The Basic Comparison Test is inconclusive in this situation. O The first series converges by comparison with the second series.

Q: Match the following series with the series below in which you can compare using the Limit Comparison…

A: 1) A  DivergentLet,  an=nn2+n+1  bn=1nThen,  limn→∞ anbn= limn→∞ nn2+n+1*n1    =limn→∞ n2n2+n+1…

Q: Using Direct Comparison Test (DCT), the following series +oo 5+(sin(3n)) n-1 O the test is…

A: Using direct comparison test we have

Q: Name the series you would use to show that the following diverges by the comparison test Sum (n=1…

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Q: Question 009: Complete the following questions involving the P- Series Test. Use the P - Series Test…

A: If you like the solution then please give it a thumbs up.... The Answer is:           Result :   The…

Q: Use the Limit Comparison Test to determine if the following series converges or diverges. n-4 n=1…

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Q: Question 010: Complete the following questions involving the P - Series Test. Use the P - Series…

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Q: Please help: Why is the Leibniz test (Alternating series test) inappropriate for the given series?…

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Q: Which of the following statements are true: (1)    If both the actual and seasonally adjusted dairy…

A: Generally, we split the time-series into 3 components: a trend-cycle, a seasonal, and an irregular…

Q: Question 012: Complete the following questions involving the Alternating Series Test. Use the…

A: Given  an=−1nn3

Q: Use the Direct Comparison Test to determine whether the following series converges or diverges. 1…

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