EXERCISE 9.9
Chapter 3: Chapter 9 · MATHEMATICS-VOLUME 2 · EN medium
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. Find, by integration, the volume of the solid generated by revolving about the x -axis, the region enclosed by y = , y = and x = . . Find, by integration, the volume of the solid generated by revolving about the x -axis, the region enclosed by y − y = , x = and x = . Find, by integration, the volume of the solid generated by revolving about the y -axis, the region enclosed by x = + and y = . . The region enclosed between the graphs of y and y is denoted by R , Find the volume generated when R is rotated through ° about x -axis. . Find, by integration, the volume of the container which is in the shape of a right circular conical frustum as shown in the Fig . . .
📖 Class 12 Mathematics English Volume 2 2025 Edition www.tntextbooks.in · Page 143
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. Find, by integration, the volume of the solid generated by revolving about the x -axis, the region enclosed by y = , y = and x = . . Find, by integration, the volume of the solid generated by revolving about the x -axis, the region enclosed by y − y = , x = and x = .
Find, by integration, the volume of the solid generated by revolving about the y -axis, the region enclosed by x = + and y = . . The region enclosed between the graphs of y and y is denoted by R , Find the volume generated when R is rotated through ° about x -axis. .
Find, by integration, the volume of the container which is in the shape of a right circular conical frustum as shown in the Fig . . . A watermelon has an ellipsoid shape which can be obtained by revolving an ellipse with major-axis cm and minor-axis cm about its major-axis.
Find its volume using integration. EXERCISE . Choose the correct or the most suitable answer from the given four alternatives : . The value of is ( ) p ( ) p ( ) p ( ) p y = x =
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