Given: (1+2x) ex dx. Using integration by parts and letting u = − 1 − 2x, dv = f(x)dx, then the value of f(x) dx + f In x dx is 3 H|m I 2 W|N 3 2 33
Given: (1+2x) ex dx. Using integration by parts and letting u = − 1 − 2x, dv = f(x)dx, then the value of f(x) dx + f In x dx is 3 H|m I 2 W|N 3 2 33
Chapter5: Polynomial And Rational Functions
Section: Chapter Questions
Problem 27PT: Find the unknown value. 27. y varies jointly with x and the cube root of 2. If when x=2 and...
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![Given: (1+2x) ex dx. Using integration by parts and letting u = − 1 − 2x, dv = f(x)dx, then the value of
f(x) dx + f In x dx is
3
H|m
I
2
W|N
3
2
33](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F17ff92c0-0031-4914-a96f-2dc2814be7f6%2Fa95ddd59-e0c9-4216-a0a0-744710ef34d9%2Fih43eg_processed.png&w=3840&q=75)
Transcribed Image Text:Given: (1+2x) ex dx. Using integration by parts and letting u = − 1 − 2x, dv = f(x)dx, then the value of
f(x) dx + f In x dx is
3
H|m
I
2
W|N
3
2
33
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