It looks like those are the only ones.
You cannot. There is not enough information.
The formula for calculating the volume of a cuboid is width x length x height
If the volume of the smaller rectangular box is 27 in3, what is the volume of the larger rectangular box?
Two different shapes can have the same volume, depending on the dimensions of each one.
If a calculation of volume in cubic inches is needed, all dimensions need to be converted to inches before calculating the volume. For example, if calculating a rectangular prism in cubic inches, the dimensions need to be converted to inches, then the volume is calculated as length times width times height.
Knowing the volume doesn't tell you what any of the dimensions has to be. There are an infinite number of different possibilities that all have the same volume.
You can't tell the dimensions of a rectangle from its area, or the dimensions of a prism from its volume.
2mm by 4mm by 7mm
2x3x5=30 The volume of a rectangular prism is 30 feet.
The volume is multiplied by [4³ = 64]
The volume is quadrupled.
In exercises 3-4, the rectangular prisms demonstrate a specific relationship in their dimensions, such as having the same volume or surface area. A different rectangular prism can maintain this relationship by adjusting its dimensions proportionally. For example, if one prism has dimensions of 2 cm, 3 cm, and 4 cm (volume of 24 cm³), another prism could have dimensions of 3 cm, 2 cm, and 4 cm, also resulting in the same volume but in a different configuration. This illustrates that various combinations of dimensions can yield the same volumetric relationship.
30ft
The volume is 100cm3
Volume = cross-section area*length
Two rectangular prisms can have various dimensions while maintaining a volume of 2400 cubic meters. For example, one prism could have dimensions of 10 meters (length) x 12 meters (width) x 20 meters (height), while another could have dimensions of 15 meters (length) x 16 meters (width) x 10 meters (height). Both configurations yield a volume of 2400 cubic meters, demonstrating the versatility of rectangular prisms in achieving the same volume with different dimensions.
Just knowing the volume in centimeters cubed of a rectangular prism would not allow you to find the dimensions.