Match the following integrals with the solid whose volume it represents. 36 T/2 Α. π cos (x) dx В. п y dy 1 С. п (y4 – 38) dy T/2 7 [(1 + cos(x))² – 1°] dæ D. T 1. The volume of the solid obtained by rotating the region described by 0 < x < T/2, 0 < y< cos(x), about the line 2. The volume of the solid obtained by rotating the region described by 0 < x < T/2, 0 < y< cos(x), about the x-axis. 3. The volume of the solid obtained by rotating the region described by 4 0

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Match the following integrals with the solid whose volume it represents.
36
T/2
Α. π
cos (x) dx
5
В. п
y dy
1
С. п
(y4 – 38) dy
T/2
7 [(1 + cos(x))² – 1°] dæ
D. T
1. The volume of the solid obtained by rotating the region described by
0 < x < T/2, 0 < y< cos(x), about the line
2. The volume of the solid obtained by rotating the region described by
0 < x < T/2, 0 < y < cos(x), about the x-axis.
3. The volume of the solid obtained by rotating the region described by
0 < y< 1, yª <x < y°, about the y-axis.
4
4. The volume of the solid obtained by rotating the region described by
2 < y< 5, 0 < x < VG, about the y-axis.
Transcribed Image Text:Match the following integrals with the solid whose volume it represents. 36 T/2 Α. π cos (x) dx 5 В. п y dy 1 С. п (y4 – 38) dy T/2 7 [(1 + cos(x))² – 1°] dæ D. T 1. The volume of the solid obtained by rotating the region described by 0 < x < T/2, 0 < y< cos(x), about the line 2. The volume of the solid obtained by rotating the region described by 0 < x < T/2, 0 < y < cos(x), about the x-axis. 3. The volume of the solid obtained by rotating the region described by 0 < y< 1, yª <x < y°, about the y-axis. 4 4. The volume of the solid obtained by rotating the region described by 2 < y< 5, 0 < x < VG, about the y-axis.
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