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What is the volume of a pool that is 5 cubes long 3 cubes wide and 2 cubes deep?
Volume is equal to Length x Width x Height. 5x3x2=30 cubes
What is the volume of three cubes with 0.5cm sides?
The volume is 0.125 cm3
What is the volume of 100 centimeter cubes?
The volume is 1 million cm3
How do you figure out the volume of cubes?
You multiply the length by the width by the height to get the volume.
What would the volume be of cubes put together?
The volume of cubes put together is the sum of the individual volumes of each cube. If each cube has a side length of (s), its volume is calculated as (s^3). Therefore, for (n) identical cubes, the total volume would be (n \times s^3). If the cubes are arranged in a way that they do not overlap, the total volume is simply the aggregate of their individual volumes.
When a cube 3by3 is painted green and cut into 27 1inch cubes how many you have no green surfaces?
1
What is the volume of a pool that is 5 cubes long 3 cubes wide and 2 cubes deep?
Volume is equal to Length x Width x Height. 5x3x2=30 cubes
Find the volume of each stack of centimeter cubes?
Add all of the cubes
What is the volume of three cubes with 0.5cm sides?
The volume is 0.125 cm3
What is the volume of 100 centimeter cubes?
The volume is 1 million cm3
How do you figure out the volume of cubes?
You multiply the length by the width by the height to get the volume.
Rectangle-based prism is 5 cubes long 3 cubes wide and 2 cubes high What is the volume of the prism?
30
How do you describe a way to find how many cubes will fit in a rectangular box without building the box and filling it with cubes?
One way to find out the number of cubes that can fit inside a rectangular box is to use its volume. Knowing the volume of the cubes and that of the box can give an accurate reading of the cubes that can fit.
Are cylinders cubed?
The volume of cylinders are measured in cubic units.
What is the volume of a rectangular prism that is constructed of inch cubes?
The answer is the number of inch cubes used in the construction.
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 happened to the surface area and the volume as the total number of cubes increased?
As the total number of cubes increases, the surface area and volume both increase, but at different rates. The volume of the cubes grows cubically relative to the number of cubes, meaning it increases significantly as more cubes are added. In contrast, the surface area increases quadratically, leading to a smaller relative increase compared to volume. This difference in growth rates highlights how the overall shape and structure of the configuration changes with the addition of more cubes.
