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19 questions
The volume of the triangular prism shown above is 36ft3 . What is the height of the prism? Input numerical value only.
The surface area of a square pyramid is 236.8ft2 . The side length of the square is 8ft. What is the slant height? Input numerical value only. Round to the nearest tenth.
The volume of a square pyramid is 96cm3 . The side length of the square is 6cm. What is the height? Input numerical value only.
The volume of a cylinder is 339.29in3 . If the radius of 3 in, what is the height? Input numerical value only. Round to the nearest tenth.
The volume of the cone shown below is 287.98 km3 . If the height is 11 km, what is the diameter of the cone to the nearest whole km?
A basketball has a diameter of 9.5 inches. How many cubic inches of air is needed to fill the basketball? Input numerical value only. Round to the nearest tenth.
Select the correct surface area AND volume of the triangular prism.
SA=108 in2
SA=68 in2
V=48 in3
V=72 in3
Select the correct surface area AND volume of the cylinder.
SA=672π m2
SA=743π m2
V=3047π m3
V=2304π m3
Select the correct surface area AND volume of the rectangular pyramid. **Hint: use pythagorean theorem to find the slant height needed for surface area**
SA=714 cm2
SA=636 cm2
V=1008 cm3
V=1512 cm3
Select the correct surface area AND volume of the cone. **Hint - use pythagorean theorem to find the height for volume**
SA=96π in2
SA=84π in2
V=96π in3
V=120π in3
Select the correct surface area AND volume of the hexagonal pyramid. **Hint - use pythagorean theorem to find the height for volume**
SA=595 ft2
SA=1503+510 ft2
V=8503 ft3
V=7303 ft3
Select the correct surface area AND volume of the sphere.
SA=192π in2
SA=576π in2
V=2304π in3
V=6912π in3
Spheres have ________ faces.
0
1
2
infinite
The lateral faces of a pyramid are made up of _________.
squares
triangles
rectangles
circles
Two cubes with the same area will _________ have the same volume.
never
always
sometimes
Identify the solid.
rectangular prism
rectangular pyramid
trapezoidal prism
trapezoidal pyramid
How many faces?
How many vertices?
How many edges?
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