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The solid S is obtained by rotating the region enclosed by y = f(x) 2 0, a = 5+ 5e6 1- e6 5+ 5e16 1- el6 and z = about r-axis. If the cross-sectional area of the solid is 25 5 + 5e6 A(x) = x2 5+ 5e16 1- el6 then the volume of S is 25 1- e6

The solid S is obtained by rotating the region enclosed by y = f(x) 2 0, a = 5+ 5e6 1- e6 5+ 5e16 1- el6 and z = about r-axis. If the cross-sectional area of the solid is 25 5 + 5e6 A(x) = x2 5+ 5e16 1- el6 then the volume of S is 25 1- e6

Elementary Geometry For College Students, 7e
Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter10: Analytic Geometry
Section10.6: The Three-dimensional Coordinate System
Problem 40E: For the sphers x-12+y+22+z-42=36 and x2+y2+z2=64, find the ratio of their a surface areas. b...
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The solid S is obtained by rotating the region enclosed by y = f(x) 2 0, x = 5+ 5e6 1- e6 5+ 5el6 and a = about r-axis. If the cross-sectional area of the solid is 25 5 + 5e6 1- el6 A(x) = 5+ 5e16 ol6 then the volume of S is x2 - 25 1- e6 1
Transcribed Image Text:The solid S is obtained by rotating the region enclosed by y = f(x) 2 0, x = 5+ 5e6 1- e6 5+ 5el6 and a = about r-axis. If the cross-sectional area of the solid is 25 5 + 5e6 1- el6 A(x) = 5+ 5e16 ol6 then the volume of S is x2 - 25 1- e6 1
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