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The graphs of y = f(x) (solid) and y = g(x) (dashed) are shown. The two graphs intersect at (5, 18). Region 1 (5,18) Region 2 x = 14 Suppose the area of Region 1 is 12 and the area of Region 3 is 10. Find the following. [*(g(z) - f(x)) da = (f(z) - 9(2)) dz = 26 √ (9(x) = f(x)) dr Region 3 = 24 y = f(x) y = g(x) h

The graphs of y = f(x) (solid) and y = g(x) (dashed) are shown. The two graphs intersect at (5, 18). Region 1 (5,18) Region 2 x = 14 Suppose the area of Region 1 is 12 and the area of Region 3 is 10. Find the following. [*(g(z) - f(x)) da = (f(z) - 9(2)) dz = 26 √ (9(x) = f(x)) dr Region 3 = 24 y = f(x) y = g(x) h

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.5: Graphs Of Functions
Problem 58E
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The graphs of y = f(x) (solid) and y = g(x) (dashed) are shown. The two graphs intersect at (5, 18). Region 1 (5,18) Region 2 x = 14 Suppose the area of Region 1 is 12 and the area of Region 3 is 10. Find the following. [*(g(z) - f(x)) da = (f(z) - 9(2)) dz = 26 * (g(x) – f(x)) da Region 3 24 y = f(x) y = g(x) all Daw
Transcribed Image Text:The graphs of y = f(x) (solid) and y = g(x) (dashed) are shown. The two graphs intersect at (5, 18). Region 1 (5,18) Region 2 x = 14 Suppose the area of Region 1 is 12 and the area of Region 3 is 10. Find the following. [*(g(z) - f(x)) da = (f(z) - 9(2)) dz = 26 * (g(x) – f(x)) da Region 3 24 y = f(x) y = g(x) all Daw
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