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Directions: Read carefully.
Note: Actual dimensions used on this page may be rounded to the nearest tenth of a unit.
1.a. |
A right regular pentagonal prism has the measurements as shown. Find its volume in cubic units.
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1.b. |
A right regular pentagonal prism has the measurements as shown. Find its surface area in square units.
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2.a. |
A right, regular, hexagonal pyramid has dimensions shown in inches. Find the volume of the pyramid in cubic inches.
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2.b. |
A right, regular, hexagonal pyramid has dimensions shown in inches. The slant height of each lateral face is 14.3 inches. Find the surface area of the pyramid in square inches.
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3.a. |
A right regular hexagonal prism has the measurements as shown. Find its volume in cubic units.
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3.b. |
A right regular hexagonal prism has the measurements as shown. Find its surface area in square units.
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4.a. |
This solid is a right regular hexagonal prism topped with a right regular hexagonal pyramid. Dimensions are give in inches. Find the total volume of this solid, in cubic inches.
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4.b. |
This solid is a right regular hexagonal prism topped with a right regular hexagonal pyramid. Dimensions are give in inches. The slant height of the pyramid is 18.3 inches. Find the total surface area of this solid, in square inches.
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5.a. |
Right, regular hexagonal prism:
Height = 15 in.
Side length = 20½ in.
Hexagon apothem = 17¾ in.
Find the volume of this prism, to the nearest tenth of a cubic foot.
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5.b. |
Right, regular hexagonal prism:
Height = 15 in.
Side length = 20½ in.
Hexagon apothem = 17¾ in.
Find the surface area of this prism, to the nearest tenth of a square foot.
Choose:
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