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Consider the solid shaped like an ice cream cone that is bounded by the functions z = 32x² - y². Set up an integral in polar coordina Instructions: Please enter the integrand in the first answer box, typing theta for 0. Depending on the order of integration you choose, enter dr and dtheta in either with only one dr or dtheta in each box. Then, enter the limits of integration and evaluate the integral to find the volume. (√√32-²-r)r dr dtheta B D ²³ S² A = 0 B = 2π C = 0 D = 4 Volume= x² + y² and z =

Consider the solid shaped like an ice cream cone that is bounded by the functions z = 32x² - y². Set up an integral in polar coordina Instructions: Please enter the integrand in the first answer box, typing theta for 0. Depending on the order of integration you choose, enter dr and dtheta in either with only one dr or dtheta in each box. Then, enter the limits of integration and evaluate the integral to find the volume. (√√32-²-r)r dr dtheta B D ²³ S² A = 0 B = 2π C = 0 D = 4 Volume= x² + y² and z =

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.
Chapter9: Surfaces And Solids
Section9.3: Cylinders And Cones
Problem 5E: For the right circular cylinder, suppose that r=5 in. and h=6 in. Find the exact and approximate a...
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Consider the solid shaped like an ice cream cone that is bounded by the functions z = √² + y² and z = Instructions: Please enter the integrand in the first answer box, typing theta for 0. Depending on the order of integration you choose, enter dr and dtheta in either order into the second and third answer boxes with only one dr or dtheta in each box. Then, enter the limits of integration and evaluate the integral to find the volume. ₁² So (√32-7 A = 0 B = 2π C = 0 D = 4 Volume - 7² - Tr 32 x² - y². Set up an integral in polar coordinates to find the volume of this ice cream cone. dtheta
Transcribed Image Text:Consider the solid shaped like an ice cream cone that is bounded by the functions z = √² + y² and z = Instructions: Please enter the integrand in the first answer box, typing theta for 0. Depending on the order of integration you choose, enter dr and dtheta in either order into the second and third answer boxes with only one dr or dtheta in each box. Then, enter the limits of integration and evaluate the integral to find the volume. ₁² So (√32-7 A = 0 B = 2π C = 0 D = 4 Volume - 7² - Tr 32 x² - y². Set up an integral in polar coordinates to find the volume of this ice cream cone. dtheta
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