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How many different prisms can you make with volume 24 cm2? - Answers

To determine how many different prisms can be made with a volume of 24 cm³, we need to consider the base area and height of the prism. The volume ( V ) of a prism is given by the formula ( V = \text{Base Area} \times \text{Height} ). Since the volume is fixed at 24 cm³, various combinations of base areas and heights can yield different prism shapes, depending on the base shape (triangular, rectangular, etc.). The specific number of different prisms depends on the choices of base shape and dimensions, making it difficult to provide an exact count without additional constraints.



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How many different prisms can you make with volume 24 cm2? - Answers

https://math.answers.com/math-and-arithmetic/How_many_different_prisms_can_you_make_with_volume_24_cm2

To determine how many different prisms can be made with a volume of 24 cm³, we need to consider the base area and height of the prism. The volume ( V ) of a prism is given by the formula ( V = \text{Base Area} \times \text{Height} ). Since the volume is fixed at 24 cm³, various combinations of base areas and heights can yield different prism shapes, depending on the base shape (triangular, rectangular, etc.). The specific number of different prisms depends on the choices of base shape and dimensions, making it difficult to provide an exact count without additional constraints.



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https://math.answers.com/math-and-arithmetic/How_many_different_prisms_can_you_make_with_volume_24_cm2

How many different prisms can you make with volume 24 cm2? - Answers

To determine how many different prisms can be made with a volume of 24 cm³, we need to consider the base area and height of the prism. The volume ( V ) of a prism is given by the formula ( V = \text{Base Area} \times \text{Height} ). Since the volume is fixed at 24 cm³, various combinations of base areas and heights can yield different prism shapes, depending on the base shape (triangular, rectangular, etc.). The specific number of different prisms depends on the choices of base shape and dimensions, making it difficult to provide an exact count without additional constraints.

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      To determine how many different prisms can be made with a volume of 24 cm³, we need to consider the base area and height of the prism. The volume ( V ) of a prism is given by the formula ( V = \text{Base Area} \times \text{Height} ). Since the volume is fixed at 24 cm³, various combinations of base areas and heights can yield different prism shapes, depending on the base shape (triangular, rectangular, etc.). The specific number of different prisms depends on the choices of base shape and dimensions, making it difficult to provide an exact count without additional constraints.

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