If by s and v you mean surface area and volume, then SA=6x^2 and V=x^3 where x is the length of a side.
To find the volume of a cube, you can use the formula ( V = s^3 ), where ( s ) is the length of a side. For a cube with dimensions of 2.5 feet, the volume would be ( V = 2.5^3 = 15.625 ) cubic feet. Thus, the volume of the shipping cube is 15.625 cubic feet.
To find the side length of a cube with a volume of 528, we use the formula for the volume of a cube, which is ( V = s^3 ), where ( s ) is the side length. By taking the cube root of the volume, we have ( s = \sqrt[3]{528} ). Calculating this gives ( s \approx 8.06 ). Therefore, the side length of the cube is approximately 8.06 units.
500 cm ^1/3 = 7.937 cm
To calculate the enlargement of a cube, you first determine the scale factor by which the cube's dimensions are increased. If the original side length is ( s ) and the new side length after enlargement is ( s' ), the scale factor ( k ) is given by ( k = \frac{s'}{s} ). The volume of the original cube is ( V = s^3 ), and the volume of the enlarged cube is ( V' = (s')^3 ), which can also be expressed as ( V' = k^3 \times V ). Thus, the volume increase can be determined by cubing the scale factor.
The volume of a cube is (length of side)3.
To find the length of an edge of a cube given its volume, you can use the formula for the volume of a cube: ( V = s^3 ), where ( s ) is the length of an edge. Given the volume ( V = 3375 ) cubic inches, you can find ( s ) by taking the cube root: ( s = \sqrt[3]{3375} ). This calculates to ( s = 15 ) inches. Thus, the length of an edge of the cube is 15 inches.
The volume of a cube is calculated using the formula V = s^3, where s represents the length of one side of the cube. In this case, the length of the cube is 4 inches. Therefore, the volume of the cube would be V = 4^3 = 64 cubic inches.
To find the length of a side of a cube given its volume, you can use the formula for the volume of a cube, which is ( V = s^3 ), where ( s ) is the length of a side. To solve for ( s ), take the cube root of the volume: ( s = \sqrt[3]{V} ). For example, if the volume is 27 cubic units, the length of a side would be ( \sqrt[3]{27} = 3 ) units.
To find the volume of a cube, you can use the formula ( V = s^3 ), where ( s ) is the length of a side. For a cube with dimensions of 2.5 feet, the volume would be ( V = 2.5^3 = 15.625 ) cubic feet. Thus, the volume of the shipping cube is 15.625 cubic feet.
To find the side length of a cube with a volume of 528, we use the formula for the volume of a cube, which is ( V = s^3 ), where ( s ) is the side length. By taking the cube root of the volume, we have ( s = \sqrt[3]{528} ). Calculating this gives ( s \approx 8.06 ). Therefore, the side length of the cube is approximately 8.06 units.
500 cm ^1/3 = 7.937 cm
To calculate the enlargement of a cube, you first determine the scale factor by which the cube's dimensions are increased. If the original side length is ( s ) and the new side length after enlargement is ( s' ), the scale factor ( k ) is given by ( k = \frac{s'}{s} ). The volume of the original cube is ( V = s^3 ), and the volume of the enlarged cube is ( V' = (s')^3 ), which can also be expressed as ( V' = k^3 \times V ). Thus, the volume increase can be determined by cubing the scale factor.
The volume of a cube is a side cubed. V=S3 So, to find the length of a side, solve for S, to find that the side equals the cube root of the volume. Ex: Volume=8 cubic meters Then 8=S3, therefore s=2 meters.
it's V=LxWxH (volume is equal to length times width times height)
The volume of a cube is (length of side)3.
The answer depends on what information you have about the cube. If, for example, you know the volume, V, then the surface area is 6*cuberoot(V)^2. If you have the lengths of an edge, s, then it is 6*s^2.
To find the volume of a cube, you use the formula ( V = s^3 ), where ( s ) is the length of a side. In this case, with each side measuring 3 units, the volume would be ( V = 3^3 = 27 ) cubic units. Therefore, the volume of the cube is 27 cubic units.