Q Use horizontal strips to find the area, that is, integrate with respect to y. = First find the y coordinates of the two points where y = 3.75x meets a lower limit c = and upper limit d = To find the area of the enclosed region from c to d we will integrate: 8.5-y². [²9(2) g(y)dy where g(y) =

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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Find the area of the region enclosed by y = 3.75x and x = 8.5 - y².
2
-~
2
+
JA
16
7
-90
Q
Use horizontal strips to find the area, that is, integrate with respect to y.
First find the y coordinates of the two points where y = 3.75x meets x = = 8.5-y².
and
lower limit c =
upper limit d =
To find the area of the enclosed region from c to d we will integrate:
Evaluate the definite integral to find Area =
[9(y)dy where g(y) =
Transcribed Image Text:Find the area of the region enclosed by y = 3.75x and x = 8.5 - y². 2 -~ 2 + JA 16 7 -90 Q Use horizontal strips to find the area, that is, integrate with respect to y. First find the y coordinates of the two points where y = 3.75x meets x = = 8.5-y². and lower limit c = upper limit d = To find the area of the enclosed region from c to d we will integrate: Evaluate the definite integral to find Area = [9(y)dy where g(y) =
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