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What is the side length of a cube with volume 8cm3?
To find the side length of a cube with a volume of 8cm^3, you can use the formula for the volume of a cube, which is side length cubed. Therefore, you would take the cube root of the volume to find the side length. In this case, the cube root of 8cm^3 is 2cm, so the side length of the cube is 2cm.
What is the difference in volume between a 13 ft cube and a 10 ft cube?
A cube thirteen feet to a side has a volume of 2197 cubic feet. A cube ten feet to a side has a volume of 1000 cubic feet. The larger cube has 1197 cubic feet, or 119.7 percent, more volume over the smaller one.
What is the volume of a cube with a side length of 6cm?
The volume of the cube is 216 cm3
What is the volume of one half of the cube?
The volume of a cube is x3 where x is the side length. Therefore the volume of half a cube would be x3/2. For instance, if the side length of a cube was 2cm, the volume of one half would be 23/2 which comes out at 4cm3
What is the side length of a cube with a volume of 27cm3?
The side lengths of the cube are each 3 cm.
Would a long row of cubes or a cube made from 8 cubes have a greater volume?
A cube made from 8 smaller cubes would have a greater volume than a long row of cubes if the row consists of fewer than 8 cubes. The volume of a cube is calculated as the side length cubed, and since 8 cubes can be arranged to form a larger cube, their combined volume will exceed that of a straight line of cubes. If the row also consists of 8 cubes and is arranged in a straight line, their volumes would be equal, but the cube would occupy a smaller space due to its three-dimensional shape.
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).
Suppose there are two cubes with the first cube having a side of h and the second cube having a side of 5h What is the relation of the volume of the first cube to the volume of the second?
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What is the volume of 10 cubes?
With 10 cm side lengths, this cube has a volume of 1000 cm3
How do you find the volume of a shape made of cubes?
To find the volume of a shape made of cubes, you can count the total number of individual cubes that make up the shape. Since each cube has a volume equal to the length of its sides cubed (V = side³), if the cubes are of uniform size, the total volume is simply the number of cubes multiplied by the volume of one cube. If the shape consists of different-sized cubes, calculate the volume of each cube separately and then sum them up.
What would the length of the side of a cube be if the cube was made up of a volume of 225 cubes?
Each side would be approximately 6.08 units.
What cubes have the same volume and surface area?
Congruent ones. A cube of side x has a volume of x3. Any other cube, of volume x3 must have sides of length x and so the two cubes must be congruent.
How do you find the volume of a stack of centimeter cubes?
To find the volume of a stack of centimeter cubes you only need to have the dimension of one side. Once you get the dimension of one side you can find its cube to get the volume of the stack.
How would this question be answered 27 cubes each with a side of length r are arranged so as to form a single larger cube with a volume of 81 if the larger cube has a side of length s then r divided?
The question is incomplete, but here goes: Each small cube has side r so volume of each small cube is r3 and so volume of 27 small cubes is 27r3 The large cube has side s so volume of the large cube is s3 The volume of the small cubes must sum to that of the big cube so s3 = 27r3 So s3/r3 = 27 and so s/r = cuberoot(27) = 3
Each side of a cube is 42.6 mm long What is the volume of the cube in cm3?
If each side of the cube is 42.6 mm long, then the cube's volume is 77.31 cm3
How do you determin the volume of a cube?
A cubes volume is equal to the length of it's side^3. So if the side has length 2, the volume is 2*2*2 = 8.
If the length side of a cube is increased the surface areea to volume ratio of the cube?
When the side length of a cube is increased, the surface area increases at a different rate compared to the volume. The surface area of a cube is given by (6a^2) and the volume by (a^3), where (a) is the length of a side. As the side length increases, the surface area-to-volume ratio decreases, meaning that larger cubes have a lower ratio compared to smaller cubes. This reflects that while more surface area is created, the volume increases even more significantly.
