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Two different rectangular prisms can both have the same volume of 72 cm3
The volume of a rectangular prism is its cross-section area times its length.
4
Rectangles, being two-dimensional objects, do not have volume. Rectangular prisms, on the other hand, do. The equation for their volume is length*width*height, or lwh.
Rectangular prisms are shapes which are easy to stack. As a result. many goods are transported in the form of rectangular prisms, or shapes approximating them: eg six packs of cans, ream of printer paper, bundle of newspapers. Furthermore, they are bundled together on palettes, into shipping containers, etc which are also rectangular prisms.
Two different rectangular prisms can both have the same volume of 72 cm3
The volume of a rectangular prism is its cross-section area times its length.
4
Rectangles, being two-dimensional objects, do not have volume. Rectangular prisms, on the other hand, do. The equation for their volume is length*width*height, or lwh.
Rectangular prisms are shapes which are easy to stack. As a result. many goods are transported in the form of rectangular prisms, or shapes approximating them: eg six packs of cans, ream of printer paper, bundle of newspapers. Furthermore, they are bundled together on palettes, into shipping containers, etc which are also rectangular prisms.
To find the volume of an L-shaped prism, you can divide it into two rectangular prisms. Calculate the volume of each rectangular prism using the formula ( V = \text{length} \times \text{width} \times \text{height} ) and then sum the volumes of both prisms. Ensure you have the correct dimensions for each section of the L-shape to obtain an accurate total volume.
The volume of a rectangular prism can be found by the formula: volume=length*width*height
well, they can, but they dont have to be no. :)
9
There are 4 of them.
Yes, rectangular prisms can have different heights and still possess the same volume. The volume of a rectangular prism is calculated by multiplying its length, width, and height (Volume = length × width × height). As long as the product of the length and width adjusts accordingly to compensate for the difference in height, the overall volume can remain constant across different configurations.
Yes, they can. They can also have the same surface area, but different volume.