A. So20 V20 – h² dh | Which is the shape of the region being integrated? A. Triangle B. Part of a circle radius, or base and height = (If you are entering a base and height, enter them separated by a comma, e.g., 4, 3) area = B. S 5x dx Which is the shape of the region being integrated? A. Triangle B. Part of a circle radius, or base and height = (If you are entering a base and height, enter them separated by a comma, e.g., 4, 3) area = 23
A. So20 V20 – h² dh | Which is the shape of the region being integrated? A. Triangle B. Part of a circle radius, or base and height = (If you are entering a base and height, enter them separated by a comma, e.g., 4, 3) area = B. S 5x dx Which is the shape of the region being integrated? A. Triangle B. Part of a circle radius, or base and height = (If you are entering a base and height, enter them separated by a comma, e.g., 4, 3) area = 23
Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter61: Areas Of Circles, Sectors, And Segments
Section: Chapter Questions
Problem 2A: Find the area of the shaded portion of this figure. Round your answer to 2 decimal places.
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![Each of the following integrals represents the area of either a triangle or part of a
circle, and the variable of integration measures a distance. In each case, say which
shape is represented, and give the radius of the circle or base and height of the
triangle. You will find it useful to make a sketch of the region, showing the slice used
to find the integral, labeling the variable and differential on your sketch. Then evaluate
the integral to find the area.
A. So
V20
/20 – h² dh
Which is the shape of the region being integrated?
A. Triangle
B. Part of a circle
radius, or base and height =
(If you are entering a base and height, enter them separated by a comma, e.g., 4, 3)
area =
B. 5x dx
Which is the shape of the region being integrated?
A. Triangle
B. Part of a circle
radius, or base and height =
(If you are entering a base and height, enter them separated by a comma, e.g., 4, 3)
area =
23](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa6da4736-f319-4fb1-b2df-b1ab9e1d0ca8%2F50325372-538d-44a9-a09e-4e064f194a64%2Fd89dva_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Each of the following integrals represents the area of either a triangle or part of a
circle, and the variable of integration measures a distance. In each case, say which
shape is represented, and give the radius of the circle or base and height of the
triangle. You will find it useful to make a sketch of the region, showing the slice used
to find the integral, labeling the variable and differential on your sketch. Then evaluate
the integral to find the area.
A. So
V20
/20 – h² dh
Which is the shape of the region being integrated?
A. Triangle
B. Part of a circle
radius, or base and height =
(If you are entering a base and height, enter them separated by a comma, e.g., 4, 3)
area =
B. 5x dx
Which is the shape of the region being integrated?
A. Triangle
B. Part of a circle
radius, or base and height =
(If you are entering a base and height, enter them separated by a comma, e.g., 4, 3)
area =
23
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