A plane region that revolves completely about a line sweeps out a solid of revolution. Describe the solid of revolution you get by revolving the region to theright about line L.Choose the correct answer below.A. The solid of revolution is a combination of a cone and a rectangle.B. The solid of revolution is a combination of two cones.C. The solid of revolution is a combination of a sphere and a cone.O D. The solid of revolution is a combination of a cylinder and a cone.O O O O

Answered: Image /qna-images/answer/1ba5aa30-06ea-4378-b7bc-b25506294e45.jpg

A plane region that revolves completely about a line sweeps out a solid of revolution. Describe the solid of revolution you get by revolving the region to the right about line L. Choose the correct answer below. O A. The solid of revolution is a combination of a cone and a rectangle. O B. The solid of revolution is a combination of two cones. C. The solid of revolution is a combination of a sphere and cone. The solid of revolution is a combination of a cvlinder and a cone

A plane region that revolves completely about a line sweeps out a solid of revolution. Describe the solid of revolution you get by revolving the region to the right about line L. Choose the correct answer below. O A. The solid of revolution is a combination of a cone and a rectangle. O B. The solid of revolution is a combination of two cones. C. The solid of revolution is a combination of a sphere and cone. The solid of revolution is a combination of a cvlinder and a cone

Mathematics For Machine Technology

8th Edition

ISBN:9781337798310

Author:Peterson, John.

Publisher:Peterson, John.

Chapter65: Achievement Review—section Six

Section: Chapter Questions

Problem 56AR

See similar textbooks

Similar questions

Consider the solid shown. a Does it appear to be a prism? b It is right or oblique? c What type of bases does the solid have? d Name the type of solid. e what type of figure is each lateral face?
For compactness, the drop-down legs of an ironing board fold up under the board. A sliding mechanism at point A and the legs being connected at common midpoint M cause the boards upper surface to be parallel to the floor. How are AB and CD related?
For compactness, the drop-down wheels of a stretcher or gurney are folded under it as shown. In order for the boards upper surface to be parallel to the ground when the wheels are dropped, what relationship must exist between AB and CD?
For the accompanying right circular cone, h=6 m and r=4 m. Find the exact and approximate a lateral area. b total area. c volume.
Does the sphere x2+y2+z2=100 have symmetry with respect to the a x-axis? b xy-plane?