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https://math.answers.com/math-and-arithmetic/How_many_cubes_make_a_prism

How many cubes make a prism? - Answers

A prism is defined by its two parallel bases that are congruent polygons, and its sides are rectangular faces. The number of cubes that can make up a prism depends on the dimensions of the prism and the size of the cubes. For example, if the prism has a volume that can be evenly divided by the volume of a single cube, then the number of cubes would equal the volume of the prism divided by the volume of one cube. Thus, the exact number can vary based on these factors.



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How many cubes make a prism? - Answers

https://math.answers.com/math-and-arithmetic/How_many_cubes_make_a_prism

A prism is defined by its two parallel bases that are congruent polygons, and its sides are rectangular faces. The number of cubes that can make up a prism depends on the dimensions of the prism and the size of the cubes. For example, if the prism has a volume that can be evenly divided by the volume of a single cube, then the number of cubes would equal the volume of the prism divided by the volume of one cube. Thus, the exact number can vary based on these factors.



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https://math.answers.com/math-and-arithmetic/How_many_cubes_make_a_prism

How many cubes make a prism? - Answers

A prism is defined by its two parallel bases that are congruent polygons, and its sides are rectangular faces. The number of cubes that can make up a prism depends on the dimensions of the prism and the size of the cubes. For example, if the prism has a volume that can be evenly divided by the volume of a single cube, then the number of cubes would equal the volume of the prism divided by the volume of one cube. Thus, the exact number can vary based on these factors.

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      A prism is defined by its two parallel bases that are congruent polygons, and its sides are rectangular faces. The number of cubes that can make up a prism depends on the dimensions of the prism and the size of the cubes. For example, if the prism has a volume that can be evenly divided by the volume of a single cube, then the number of cubes would equal the volume of the prism divided by the volume of one cube. Thus, the exact number can vary based on these factors.

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