The formula for finding the surface area of a cube is 6 times the length of one side squared. This can also be written as 6s², where s represents the length of one side.
If the length of one side is not given, you can find it by taking the cube root of the volume of the cube. Once you have the length of one side, you can use the formula 6s² to find the surface area.
An inscribed sphere is a sphere that is enclosed within a cube, where the sphere's center lies at the center of the cube and its surface touches all six faces of the cube.
The surface area of an inscribed sphere in a cube can be found by using the formula 4πr², where r is the radius of the sphere. The radius of the sphere can be found by dividing the length of one side of the cube by 2.
No, the surface area of a cube and the surface area of an inscribed sphere cannot be equal. The surface area of a cube will always be greater than the surface area of an inscribed sphere, as the corners of the cube are not included in the surface area of the inscribed sphere.