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In the attached figure are represented the continuous functions g: R → R and h: R → R 9 h If it is known that these functions intersect only, at the points (0,-12), (-5,-12) and (4,4), then to calculate the red area the following integral is used ○a) (9 (2) — h (2)) dz Ob) ») ſ* (h (2) − 9(z)) dz + ſ* (9 (2) — h (2)) dz Oc) (h(z) — 9 (2)) dz Od) - > * (9 (2) — h (2)) dz + [ * (h (2) — 9(2)) dz X

In the attached figure are represented the continuous functions g: R → R and h: R → R 9 h If it is known that these functions intersect only, at the points (0,-12), (-5,-12) and (4,4), then to calculate the red area the following integral is used ○a) (9 (2) — h (2)) dz Ob) ») ſ* (h (2) − 9(z)) dz + ſ* (9 (2) — h (2)) dz Oc) (h(z) — 9 (2)) dz Od) - > * (9 (2) — h (2)) dz + [ * (h (2) — 9(2)) dz X

Calculus: Early Transcendentals
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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In the attached figure are represented the continuous functions g: R → R and h: R → R 9 h If it is known that these functions intersect only, at the points (0,-12), (-5,-12) and (4,4), then to calculate the red area the following integral is used ○a) (9 (2) — h (2)) dz O b) ») * (h (2) — g (2)) dz + √* (9(z) – h (z)) dz O c) c) * (h (z) — 9 (2)) dz Od) (9 (2) - h (2)) dz + (h (2) – 9 (2)) dz S*
Transcribed Image Text:In the attached figure are represented the continuous functions g: R → R and h: R → R 9 h If it is known that these functions intersect only, at the points (0,-12), (-5,-12) and (4,4), then to calculate the red area the following integral is used ○a) (9 (2) — h (2)) dz O b) ») * (h (2) — g (2)) dz + √* (9(z) – h (z)) dz O c) c) * (h (z) — 9 (2)) dz Od) (9 (2) - h (2)) dz + (h (2) – 9 (2)) dz S*
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