Volumes of Right Rectangular Prisms (Grade 6)
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Volumes of Right Rectangular Prisms
1.
How many 1-inch cubes can fit into a box that measures 10 inches by 2 inches by 4 inches, without any gaps or empty spaces?
- 16 cubes
- 24 cubes
- 80 cubes
- 124 cubes
2.
What is the volume of a rectangular prism that measures [math]4/5[/math]units long, [math]2/5[/math] units wide, and [math]3/5[/math] units high?

- [math]11/5 units^3[/math]
- [math]24/5 units^3[/math]
- [math]11/125 units^3[/math]
- [math]24/125 units^3[/math]
3.
The prism shown has the following dimensions:
[math]bar(AD[/math] = [math]1/3 unit[/math]
[math]bar(DE[/math] = [math]3/4 unit[/math]
[math]bar(DC[/math] = [math]3/4 unit[/math]
What is the volume of the prism?
[math]bar(AD[/math] = [math]1/3 unit[/math]
[math]bar(DE[/math] = [math]3/4 unit[/math]
[math]bar(DC[/math] = [math]3/4 unit[/math]
What is the volume of the prism?

- [math]7/12 unit^3[/math]
- [math]9/12 unit^3[/math]
- [math]7/48 unit^3[/math]
- [math]9/48 unit^3[/math]
4.
Anika is building with [math]1/2[/math] inch cubes. She constructs a base that is 10 cubes long and 5 cubes wide. She then adds 4 levels of cubes, creating a rectangular prism that measures 10 blocks long, 5 blocks wide, and 4 blocks high. What is the volume of Anika's prism?
- [math]25 i n^3[/math]
- [math]50 i n^3[/math]
- [math]200 i n^3[/math]
- [math]250 i n^3[/math]
5.
A large cube is composed of small cubes as shown below. Each small cube measures [math]1/2[/math] centimeter per side. What is the volume of the large cube?

- [math]125 cm^3[/math]
- [math]250 cm^3[/math]
- [math]500 cm^3[/math]
- [math]1000 cm^3[/math]
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