A cube with an edge of 4 cm was cut into two equal parallelepipeds. What is the volume of each?

Let’s find the volume of the cube. To do this, you need to multiply its length, width and height. But since all sides of a cube are equal, it is enough to simply raise the length of one face to the third power:
4 ^ 3 = 64 cm3 cube volume.
Now, to find the volume of each parallelepiped, divide the volume of the cube by 2:
64: 2 = 32 cm3 the volume of each parallelepiped, into which the cube was divided.
Answer: the volume of each parallelepiped is 32 cm3.



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