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If the volume of the first rectangular prism is 120 cm3, then its dimensions are ∛120 ≈ 5.92 cm. Since the second prism's dimensions are twice those of the first, its dimensions are 2 * 5.92 = 11.84 cm. Therefore, the volume of the second prism is 11.84^3 = 1654.83 cm3.

Q: Find the volume of a rectangular prism whose dimensions are twice those of another rectangular prism that has a volume of 120 cm3?

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If a rectangular prism and a triangular prism have the same length, width, and height, then their volumes are equal. This is because although the shapes are different, they both occupy the same amount of space if their dimensions are the same. The formula for calculating volume is length x width x height for both shapes, resulting in equal volumes.

To find the volume in cubic inches of a rectangular prism with dimensions 21 x 17, you would multiply the three dimensions (length, width, and height). Since a rectangular prism has three dimensions, you need a third dimension (height) to calculate the volume.

To find the length of a rectangular prism, you need to measure the longest side of the prism. This is usually referred to as the length. It is an essential measurement when calculating the volume or surface area of the prism.

To find the volume of a prism, multiply the area of the base by the height of the prism. The volume is typically expressed in cubic units. So, if the prism is in inches, the volume would be in cubic inches.

The volume of the given dimensions cannot be determined without knowing the shape they correspond to. If these dimensions represent the three sides of a rectangular prism, the volume can be calculated by multiplying the three dimensions together (1.27cm x 1.3cm x 2.5cm = 4.1625 cubic centimeters).

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You can't tell the dimensions of a rectangle from its area, or the dimensions of a prism from its volume.

2x3x5=30 The volume of a rectangular prism is 30 feet.

Just knowing the volume in centimeters cubed of a rectangular prism would not allow you to find the dimensions.

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