Chapter 13 Volume 13 1 Volume of Prisms

13. 1 Volume of Prisms h base (bottom) B = base area h *base

13. 1 Volume of Prisms What is the volume of the prism? Round to

13. 1 Volume of Prisms Find the volume of a rectangular prism with a

13. 1 Volume of Prisms Find the volume of the prism.

13. 1 Volume of Prisms The volume of a triangular prism is 655 cubic

13. 1 Volume of Cylinders r h V = πr 2 h

13. 1 Volume of Cylinders Find the volume of the cylinder to the nearest

13. 1 Volume of Cylinders Find the volume of the oblique cylinder to the

13. 2 Volume of Pyramids Find the volume of the square pyramid.

13. 2 Volume of Pyramids Find the volume.

13. 2 Volume of Pyramids Find the volume of the pyramid. Round to the

13. 2 Volume of Pyramids Find the height of a hexagonal pyramid with a

13. 2 Volume of Cones Find the volume of the oblique cone to the

13. 2 Volume of Cones Find the volume of the cone to the nearest

13. 2 Volume of Cones Find the volume of the cone. Round to the

13. 2 Volume of Cones Find the volume of a cone with a diameter

13. 3 Volume of Spheres Find the volume of the sphere to the nearest

13. 3 Volume of Spheres Find the volume a sphere with a great circle

13. 3 Volume of Spheres The stone spheres of Costa Rica were made by

13. 3 Volume of Hemispheres V = ½( πr 3) r or V =

13. 3 Volume of Hemispheres Find the volume of the hemisphere with a diameter

13. 3 Volume of Hemispheres Find the volume of the hemisphere to the nearest

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Chapter 13 Volume

13. 1 Volume of Prisms h base (bottom) B = base area h *base (shape not a rectangle) V = Bh

13. 1 Volume of Prisms What is the volume of the prism? Round to the nearest tenth if necessary.

13. 1 Volume of Prisms Find the volume of a rectangular prism with a length of 12 yards, a width of 14 yards, and a height of 9 yards.

13. 1 Volume of Prisms Find the volume of the prism.

13. 1 Volume of Prisms Find the volume of the prism

13. 1 Volume of Prisms The volume of a triangular prism is 655 cubic feet. The height of the prism is 5 feet. Find the area of one triangular base.

13. 1 Volume of Cylinders r h V = πr 2 h

13. 1 Volume of Cylinders Find the volume of the cylinder to the nearest tenth.

13. 1 Volume of Cylinders Find the volume of the oblique cylinder to the nearest tenth.

13. 2 Volume of Pyramids h l V = Bh

13. 2 Volume of Pyramids Find the volume of the square pyramid.

13. 2 Volume of Pyramids Find the volume.

13. 2 Volume of Pyramids Find the volume of the pyramid. Round to the nearest tenth if necessary.

13. 2 Volume of Pyramids Find the height of a hexagonal pyramid with a base area of 130 square meters and a volume of 650 cubic meters.

13. 2 Volume of Cones l h r V = πr 2 h

13. 2 Volume of Cones Find the volume of the oblique cone to the nearest tenth.

13. 2 Volume of Cones Find the volume of the cone to the nearest tenth.

13. 2 Volume of Cones Find the volume of the cone. Round to the nearest tenth if necessary.

13. 2 Volume of Cones Find the volume of a cone with a diameter of 8. 4 meters and a height of 14. 6 meters.

13. 3 Volume of Spheres r V = πr 3

13. 3 Volume of Spheres Find the volume of the sphere to the nearest tenth.

13. 3 Volume of Spheres Find the volume a sphere with a great circle circumference of 30 centimeters. Round to the nearest tenth.

13. 3 Volume of Spheres The stone spheres of Costa Rica were made by forming granodiorite boulders into spheres. One of the stone spheres has a volume of about 36, 000 cubic inches. What is the diameter of the stone sphere?

13. 3 Volume of Hemispheres V = ½( πr 3) r or V = πr 3

13. 3 Volume of Hemispheres Find the volume of the hemisphere with a diameter of 6 feet. Round to the nearest tenth.

13. 3 Volume of Hemispheres Find the volume of the hemisphere to the nearest tenth.

13. 4 Congruent and Similar Solids l