Exam 10: Surfaces and Solids

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For a right circular cylinder, the length of radius of base is 2.3 inches and the altitude measures 8.5 inches. Correct to the nearest tenth of cubic inch, find the volume of the cylinder.

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For the right circular cylinder, the base has area For the right circular cylinder, the base has area   and the lateral area is   . What is the total area of the cylinder? and the lateral area is For the right circular cylinder, the base has area   and the lateral area is   . What is the total area of the cylinder? . What is the total area of the cylinder?

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A right circular cylinder and a right circular cone with the same circular base and same length of altitude will have the same volume.

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The total area of a right circular cylinder is The total area of a right circular cylinder is   . If the height of the cylinder is 4,find the length of the radius. . If the height of the cylinder is 4,find the length of the radius.

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For the right rectangular prism (or box)shown, the dimensions are l = 12 in, w = 4 in,and h = 3 in. How long is a diagonal of the box?

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A sphere is circumscribed about a cube that has edges of 4 cm. Correct to nearest tenth of a square centimeter, find the approximate surface area for the sphere. Use the calculator value of A sphere is circumscribed about a cube that has edges of 4 cm. Correct to nearest tenth of a square centimeter, find the approximate surface area for the sphere. Use the calculator value of   . .

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With O as the center of the regular pentagonal base and P as the vertex of the pyramid shown, what relationship must hold in order for the pyramid to be known as a regular pentagonal pyramid?

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For a right circular cylinder with radius of base r and length of altitude h, the formula for the lateral area L is:

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Given that m Given that m   = 90 ° and that the triangular region is revolved about side   , the related solid of revolution is a right circular cone with radius BC and altitude AC . = 90 ° and that the triangular region is revolved about side Given that m   = 90 ° and that the triangular region is revolved about side   , the related solid of revolution is a right circular cone with radius BC and altitude AC . , the related solid of revolution is a right circular cone with radius BC and altitude AC .

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The surface area of a regular hexahedron is 102 The surface area of a regular hexahedron is 102   . To the nearest tenth of a centimeter, what is the length of each edge of the hexahedron? . To the nearest tenth of a centimeter, what is the length of each edge of the hexahedron?

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For a box, its height is 4 feet and its volume is 192 For a box, its height is 4 feet and its volume is 192   . If the length of the rectangular base is 2 feet more than the width of the base, find the width of the base. . If the length of the rectangular base is 2 feet more than the width of the base, find the width of the base.

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A right circular cylinder of altitude h and with a base of radius r has lateral area L where A right circular cylinder of altitude h and with a base of radius r has lateral area L where   . .

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What is the exact surface area for a ball with radius 5 inches?

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The lateral area L of any prism whose altitude measures h and whose base has perimeter P is given by L = hP.

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A right circular cone has a diameter for its base of length 16 inches and an altitude of 15 inches. Use A right circular cone has a diameter for its base of length 16 inches and an altitude of 15 inches. Use   to find the exact lateral area of the cone. to find the exact lateral area of the cone.

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A right rectangular prism has a base that measures 6 in by 8 in. If the volume of the "box" is 360 A right rectangular prism has a base that measures 6 in by 8 in. If the volume of the box is 360   , find the height of the prism. , find the height of the prism.

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A regular square pyramid has base edges of 9 inches and an altitude length of 12 inches. Find the volume of the pyramid.

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For a pentagonal pyramid, the total number of edges is 10.

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What is the name of the geometric figure that is the theoretical limit of an "inscribed" regular polyhedron whose number of faces increases without limit?

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Given that each edge measures 4 cm, find the total area of the regular tetrahedron.

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