How to find the surface area of a cube with the volume?

This problem is a little bit more difficult than the one with the surface area of a cube with the volume of a solid. We can use the Pythagorean Theorem for this problem, but here’s an alternative approach. First, we need to find the volume of a cube. There are several ways to do this. One is to use the relationship between the length of a side of a cube with the length of each of its edges. If we take the length of each side as

How to find surface area of a cube with volume?

If you have a cube with known volume, you can find the surface area by multiplying the length of each side by the length of the base of the cube. The base of the cube is usually the length of each of the three dimensions of the cube, so if your base is the length of the cube, the surface area is the product of the length of each side multiplied by the length of the base.

How to find surface area of a cube with volume and height?

To find the surface area of a cube with the volume and the height, use the below equation: S = 6 * ln(l/r) × s. Here, s is the height of the cube and r is the radius of the base. If you have a cube with a right-angled base, use the length of the diagonal as the base. If you have a cube with a square base, use the length of the diagonal as the base. This approach reduces the error in

How to find the surface area of a cube with volume, height, and length?

If you know the length, width, and height of the cube, you can use this method to find the surface area. Start with the volume, converting it to square meters. Then, subtract the length × width × 0.5 from the result. This will give you the surface area.