A cube is a three dimensional figure with all edges having the same length and all six sides
having the same area. The length of a cube is the length of any edge of the cube; all edges having the
same length.
Oh, dude, you're hitting me with some math here, huh? Alright, so the surface area of a cube is 6 times the length squared. If the surface area is 384 cm², we can find the length of one side by dividing that by 6 and then taking the square root. Once you have the length, to find the volume of a cube, you just cube the length. So, like, volume = length x length x length. Math is fun, right?
Oh, what a happy little question! To find the length of a side of a cube, you simply need to take the cube root of its volume. So, for a cube with a volume of 3375 m³, the length of each side would be 15 meters. Just remember, there are no mistakes, only happy little accidents in math!
The characteristic length of a cube refers to the length of a side of a cube. Since the length of all the sides of a cube are the same, the characteristic length refers to all sides.
The characteristic length of a cube refers to the length of a side of a cube. Since the length of all the sides of a cube are the same, the characteristic length refers to all sides.
Well, isn't that just a fun little math problem! To find the side length of a cube with a volume of 1331 m³, you simply need to take the cube root of 1331. So, the side length of this cube would be 11 meters. Voilà!
The length of the sides of the cube are 8 inches.
The volume of a cube is determined by cubing the length of one edge, so the cube root of the volume will give you the length of an edge. (In a cube, all of the edges are the same length)
The edge length of this cube is: 8 cm
A cube is a shape or figure in math and it has 6 faces also it always is a square.
The cube's edge length is 1 decimeter.
Do your math, kids.V= x^3 = 125cm^3x = (125)^(1/3) = 5
The volume of a cube is calculated the same as the volume of a cuboid - length x width x height. However, a cube has three identical dimensions, so the formula can be simplified by simply "cubing" any one of the dimensions (which means, multiplying any side by itself three times.)