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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).

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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.


How many small cubes are needed to completely fill the right rectangular prism?

To determine how many small cubes are needed to fill a right rectangular prism, you first need to calculate the volume of the prism by multiplying its length, width, and height. Then, calculate the volume of one small cube by cubing its side length. Finally, divide the volume of the prism by the volume of the small cube to find the total number of cubes required.


The length of an edge of a cube is 5ft What is the total volume of two cubes of the same size?

The total volume of two cubes of the same size is: 250 cubic feet.


Total surface area of two identical cubes?

(surface area of cube 1 or 2 (either)) times 2 = (total surface area of two identical cubes)


Total volume of two cubes with the length of an edge of 5 ft?

The total volume of two cubes that each have edge lengths of 5 feet is: 250 cubic feet.


What is the volume or equivalent thereof of a tesseract with side equals s and what is its the total volume of its surface cubes?

The 3D volume is 8s^3. The 4d "Volume" is s^4. Btw, why do you need to know this. It took me years to figure this, and more, on my own...


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.


What does 10 cubes equal?

Ten cubes typically refers to the total volume or quantity represented by ten individual cubes, each with a certain dimension. If each cube has a volume of 1 cubic unit, then 10 cubes would equal 10 cubic units. However, if the cubes have different dimensions, you'd need to calculate the volume of each and sum them to find the total. The context in which "cubes" is used can also affect its meaning.


The lenght of an edge of a cube is 5ft what is the total volume of two cubes the same size?

The total volume is 1,000 cubic feet.


What is the number of 4 cm cubes which can be cut from the solid cube whose edge is 32 cm?

Edge of the larger cube = 32 cm Volume of the larger cube = (32 cm)3 = 32768 cm3 Edge of the smaller cube = 4 cm Volume of the smaller cube = (4 cm)3 = 64 cm3 Since the smaller cubes are cut from the larger cube, volume of all of them will be equal to that of the larger cube. ∴ Total number of smaller cubes × Volume of the smaller cube = Volume of the larger cube ⇒ Total number of smaller cubes = Volume of the larger cube ÷ Volume of the smaller cube ⇒ Total number of smaller cubes = 32768 ÷ 64 = 512 Thus, 512 smaller cubes can be cut from the larger one.


A shape is made up of identical 1 cm3 cubes. Work out the volume of the 3D shape stating the units with your answer.?

To find the volume of the 3D shape made up of identical 1 cm^3 cubes, you would need to count the total number of cubes and multiply it by the volume of one cube. For example, if there are 100 cubes, the volume would be 100 cm^3.


What Three-dimensional figures are typically measured by their and .?

Three-dimensional figures are typically measured by their volume and surface area. Volume quantifies the amount of space enclosed within the figure, while surface area measures the total area that the surface of the figure occupies. Together, these measurements provide a comprehensive understanding of the figure's size and capacity. Examples include cubes, spheres, and cylinders, each with specific formulas for calculating these properties.