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By using the disk method, determine the integral which gives the volume of the solid obtained by rotating the region bounded by the curve y=e, and the lines x = 3, x-axis and y-axis about the line y = -3? a)V = √ (e- - (e-²-3)²dr - 6x b)V = π (e-² - 3)²³dz - 9T + 12 3 c)V-(e- 2z d)V=7(e ² 0 6e-²) dr 3 e)V = f (e-2 +6e-²) dx =*] (e

By using the disk method, determine the integral which gives the volume of the solid obtained by rotating the region bounded by the curve y=e, and the lines x = 3, x-axis and y-axis about the line y = -3? a)V = √ (e- - (e-²-3)²dr - 6x b)V = π (e-² - 3)²³dz - 9T + 12 3 c)V-(e- 2z d)V=7(e ² 0 6e-²) dr 3 e)V = f (e-2 +6e-²) dx =*] (e

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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By using the disk method, determine the integral which gives the volume of the solid obtained by rotating the region bounded by the curve y =e, and the lines z = 3, x-axis and y-axis about the line y = -3? 3 a)V = a § (e¯* - 3)°dx – 6r 3 6)V = * (e* – 3)²dz – 9n 3 c)V= f (e- + 3)°dr + 127 d)V = *f (e² 2 - 6e) dr -2r e)V = * f (e + 6e¯) dx
Transcribed Image Text:By using the disk method, determine the integral which gives the volume of the solid obtained by rotating the region bounded by the curve y =e, and the lines z = 3, x-axis and y-axis about the line y = -3? 3 a)V = a § (e¯* - 3)°dx – 6r 3 6)V = * (e* – 3)²dz – 9n 3 c)V= f (e- + 3)°dr + 127 d)V = *f (e² 2 - 6e) dr -2r e)V = * f (e + 6e¯) dx
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