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What is the surface area of a cube if its length is 4.7?
The surface area of a cube whose length is 4.7 is 132.5 units squared.
If a cube has the surface area of 150 cubic inches then what is the length of each side?
The surface of the cube is 6 times this length squared - 6L2.
If the cube has a side length of 6 cm what is the surface area of the cube?
216 squared cm
What is the surface area of a cube with a side length of 8mm?
The surface area of a cube can be calculated by finding the area of each of the cube's six square faces and adding them together. Since all sides of a cube are equal, the area of one face is the side length squared. Therefore, the surface area of a cube with a side length of 8mm is 6 times 8mm squared, which equals 384 square millimeters.
If the surface area of a cube is 150 in squared what is the length of an edge?
The edge length is 5 inches.
What is a length of an edge of a cube if the surface area is 294cm squared?
The length of the edge is 7 cm
How do you get the surface area of cube?
The length of any side, squared, times six.
If a cube has a surface area of 384 meters squared what is its side length?
Side length is 8 meters.
What is the formula of a cube Surface Area?
One side length, squared, times 6.
What is the Edge length of a cube if the surface area is 96cm2?
surface area of a cube x = length of edge surface area of 1 face is "x squared" written (x^2) a cube has 6 surfaces, total surface area = 6(x^2) 96cm2 = 6(x^2) solve for x
What are the total volume and surface area of the small cubes?
The volume of a cube is the length of the side, cubed.The area of a cube is 6 times (the length of a side squared).
How to find the surface area of a cube?
Surface Area of a Cube = 6 a 2(a is the length of the side of each edge of the cube)In words, the surface area of a cube is the area of the six squares that cover it. The area of one of them is a*a, or a 2 . Since these are all the same, you can multiply one of them by six, so the surface area of a cube is 6 times one of the sides squared.
