02-2² a. Show that [[ 1²dA = [[ 1³²dy da + D -1 -H 0 I regions of Type I, where D = {(x,y) y ≥ x, y ≥ −x, y ≤2-x²}. b. Evaluate the integral ffy²dA. D 1 2-2² - y²dy da by dividing the region D into two

Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter7: Integration
Section7.5: The Area Between Two Curves
Problem 14E
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Subject: calculus 

 

02-2²
1 2-2²
a. Show that [f3²dA=
[f²dA= [ [ ²dy dx + [y'dy da by dividing the region D into two
D
-1
I
regions of Type I, where D = {(x,y) y ≥ x, y ≥-x, y ≤2-x²}.
integral ffy²dA.
b. Evaluate the integral
Transcribed Image Text:02-2² 1 2-2² a. Show that [f3²dA= [f²dA= [ [ ²dy dx + [y'dy da by dividing the region D into two D -1 I regions of Type I, where D = {(x,y) y ≥ x, y ≥-x, y ≤2-x²}. integral ffy²dA. b. Evaluate the integral
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ISBN:
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Publisher:
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