Get answer: Using Properties of Definite Integrals Given and evaluate (a) (b) (c) (d)
Chapter 5, Problem 29(choose chapter or problem)
Given
\(\int_{4}^{8} f(x) d x=12\) and \(\int_{4}^{8} g(x) d x=5\)
evaluate
(a) \(\int_{4}^{8}[f(x)+g(x)] d x\).
(b) \(\int_{4}^{8}[f(x)-g(x)] d x\).
(c) \(\int_{4}^{8}[2 f(x)-3 g(x)] d x\).
(d) \(\int_{4}^{8} 7 f(x) d x\).
Text Transcription:
\int_{4}^{8} f(x) d x=1
\int_{4}^{8} g(x) d x=5
\int_{4}^{8}[f(x)+g(x)] d
\int_{4}^{8}[f(x)-g(x)] d x
\int_{4}^{8}[2 f(x)-3 g(x)] d x
\int_{4}^{8} 7 f(x) d x
Unfortunately, we don't have that question answered yet. But you can get it answered in just 5 hours by Logging in or Becoming a subscriber.
Becoming a subscriber
Or look for another answer