The graphs of y = f(x) (solid) and y = g(z) (dashed) are shown. The two graphs intersect at (12, 20). Region 1 14 ["9 g(z) dz (12, 20) z = 14 Suppose the area of Region 1 is 24 and the area of Region 2 is 28. Find the following. 12 ™ (9(2) — 1(2)) dx = [ = Region 2 Region 3 y = f(x) y = g(x)

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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The graphs of y = f(x) (solid) and y = g(x) (dashed) are shown. The two graphs intersect at (12, 20).
Region 1
(12, 20)
14
["9(x) dx = [
Region 2
Region 3
z = 14
Suppose the area of Region 1 is 24 and the area of Region 2 is 28.
Find the following.
12
[™ (9(z) — 1(x)) dx =
y = f(x)
y = g(x)
Transcribed Image Text:The graphs of y = f(x) (solid) and y = g(x) (dashed) are shown. The two graphs intersect at (12, 20). Region 1 (12, 20) 14 ["9(x) dx = [ Region 2 Region 3 z = 14 Suppose the area of Region 1 is 24 and the area of Region 2 is 28. Find the following. 12 [™ (9(z) — 1(x)) dx = y = f(x) y = g(x)
The graphs of y = f(x) (solid) and y = g(x) (dashed) are shown. The two graphs intersect at (12, 20).
Region 1
(12, 20)
14
["9(x) dx = [
Region 2
Region 3
z = 14
Suppose the area of Region 1 is 24 and the area of Region 2 is 28.
Find the following.
12
[™ (9(z) — 1(x)) dx =
y = f(x)
y = g(x)
Transcribed Image Text:The graphs of y = f(x) (solid) and y = g(x) (dashed) are shown. The two graphs intersect at (12, 20). Region 1 (12, 20) 14 ["9(x) dx = [ Region 2 Region 3 z = 14 Suppose the area of Region 1 is 24 and the area of Region 2 is 28. Find the following. 12 [™ (9(z) — 1(x)) dx = y = f(x) y = g(x)
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