I think the second one is where's wrong. But I still think it does not make sense. Please explain and answer this one. Thank you! Given the function f(x) =Diverge1(in blue), consider the functions g (in green) and h (in red) graphed below which are continuous on (0, ∞). Assuming the graphs continues in the same way as a goes to infinity, answer the following questions.T3/2Converge¹5.0⁰✓1. Does the improper integralNot sufficient information 2. Does the improper integralg(x) da converge, diverge, or not sufficient information?[.f(x) dx converge, diverge, or not sufficient information?✓ 3. Does the improper integralh(x) dx converge, diverge, or not sufficient information?

Answered: Image /qna-images/answer/6f3d8ff7-e0ec-41d7-9c10-9017e84c2d0c.jpg

Given the function f(x)= (in blue), consider the functions g (in green) and h (in red) graphed below which are continuous on (0, ∞). Assuming the graphs continues in the same way as a goes to infinity, answer the following questions. 23/2 PIL

Given the function f(x)= (in blue), consider the functions g (in green) and h (in red) graphed below which are continuous on (0, ∞). Assuming the graphs continues in the same way as a goes to infinity, answer the following questions. 23/2 PIL

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Question

I think the second one is where's wrong. But I still think it does not make sense. Please explain and answer this one. Thank you!

Given the function f(x) =
Diverge
1
(in blue), consider the functions g (in green) and h (in red) graphed below which are continuous on (0, ∞). Assuming the graphs continues in the same way as a goes to infinity, answer the following questions.
T3/2
Converge
¹5.0⁰
✓1. Does the improper integral
Not sufficient information 2. Does the improper integral
g(x) da converge, diverge, or not sufficient information?
[.
f(x) dx converge, diverge, or not sufficient information?
✓ 3. Does the improper integral
h(x) dx converge, diverge, or not sufficient information?

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