Question: Determine whether (defined as in Exercise 77) converges. Data From Exercise 77 Define as the sum of the two improper integrals Use the Comparison Test

Determine whether J = 0 dx x/2(x + 1) (defined as in Exercise 77) converges.

Data From Exercise 77

Define = 50 10 J = dx x1/2(x + 1) as the sum of the two improper integrals S 10 dx x1/2(x + 1) + dx x1/2(x + 1) Use the Comparison Test to show that J converges.

J = 0 dx x/2(x + 1)

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Define as the sum of the two improper integrals Use the Comparison Test to show that J converges. = 50 10 J = dx x1/2(x + 1)

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