Use substitution to evaluate the integral in terms of f (x), assuming f (x) is never zero and f' (x) is continuous. Choose the correct answer. f' (x) dx = f(x) In (|f(x)|) + C - In (|f(x)|) + C - In (f(x)) + C O In (f(x)) + C

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.6: The Matrix Of A Linear Transformation
Problem 30EQ
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Use substitution to evaluate the integral in terms of f (x), assuming f (x) is never zero and f' (x) is continuous. Choose the
correct answer.
f' (x)
f(x)
dx =
O In (|f(x)|) + C
O - In (|f(x)|) + C
- In (f(x)) + C
O In (ƒ(x)) + C
Transcribed Image Text:Use substitution to evaluate the integral in terms of f (x), assuming f (x) is never zero and f' (x) is continuous. Choose the correct answer. f' (x) f(x) dx = O In (|f(x)|) + C O - In (|f(x)|) + C - In (f(x)) + C O In (ƒ(x)) + C
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