The shaded region between the graphs of y = – 2x² + 20 and y = 3x - 15 is displayed below in orange. %3D 25 <-Ax- - 40 - and x = The shaded region lies between x = A typical rectangle is shown in the diagram located at position x. What is the height of this rectangle, in terms of x? Now find the total area of the orange shaded region. A

College Algebra
10th Edition
ISBN:9781337282291
Author:Ron Larson
Publisher:Ron Larson
Chapter5: Exponential And Logarithmic Functions
Section5.4: Exponential And Logarithmic Equations
Problem 83E: The number N of beavers in a given area after x years can be approximated by N=5.5100.23x,0x10. Use...
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The shaded region between the graphs of y = – 2x² + 20 and y = 3x – 15 is displayed below in orange.
25 F
-6
+ Ax -
- 40
and x =
The shaded region lies between x =
A typical rectangle is shown in the diagram located at position x. What is the height of this rectangle, in terms
of x?
Now find the total area of the orange shaded region.
A
%3D
Transcribed Image Text:The shaded region between the graphs of y = – 2x² + 20 and y = 3x – 15 is displayed below in orange. 25 F -6 + Ax - - 40 and x = The shaded region lies between x = A typical rectangle is shown in the diagram located at position x. What is the height of this rectangle, in terms of x? Now find the total area of the orange shaded region. A %3D
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