4. For all n e Z, if n – 1 < x < n, then let F(x) = n. Call F' = f. Let g be an integrable function. (a) Compute , 9()f(x)dx. (b) Compute 9(7)f(cz)dr where c € R. (c) Suppose that g is also invertible. Describe a strategy for computing 7sigE dr. (d) Can you compute JERE dr? If so, compute it. If not, explain why.
4. For all n e Z, if n – 1 < x < n, then let F(x) = n. Call F' = f. Let g be an integrable function. (a) Compute , 9()f(x)dx. (b) Compute 9(7)f(cz)dr where c € R. (c) Suppose that g is also invertible. Describe a strategy for computing 7sigE dr. (d) Can you compute JERE dr? If so, compute it. If not, explain why.
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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I need help solving for this question, letter (b).
Please show all and full work. Thank you in advance.
Transcribed Image Text:4. For all n e Z, if n – 1 < x < n, then let F(x) :
function.
= n. Call F' = f. Let g be an integrable
(a) Compute f, 9(x)f(x)dx.
(b) Compute f 9(x)f(cx)dx where c € R.
(c) Suppose that g is also invertible. Describe a strategy for computing J Jtiale dx.
(d) Can you compute JHEGE dr? If so, compute it. If not, explain why.
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