It depends what shape the prism is ! A cuboid prism would be 24 cm3 - while a triangular prism with those measurements would be half the volume.
The volume would increase by a factor of 23 = 8
The volume of a 6 x 4 x 5 inch rectangular prism is the product of those four values. The answer is 120.
It's the mass divided by its volume. The volume of a rectangular prism is length times width times height. So it would be 100 grams divided by the volume, and that volume = (L*W*H)
The volume formula of a square prism is a^3. The specifications given will not allow for the square prism formula to be used. Instead, it would require using the rectangular prism formula which is abc. With the given specifications, the formula would be 14 x14 x 8. The solution would be 1,568 inches^3.
A [multiplicative] change in one dimension makes the same change in the volume. So the volume would be tripled.
Associative property can be used to find the volume of a prism because you would be able to change the width, height, and length an d you would still get the same answer
A cloud would be an example of something changing shape but not changing volume. As a cloud moves and disperses, its shape can change while the total volume of its water droplets remains the same.
If you triplied the height of a triangular prism, would that triple it volume
To find the volume of a prism, multiply the area of the base by the height of the prism. The volume is typically expressed in cubic units. So, if the prism is in inches, the volume would be in cubic inches.
The volume of a rectangular prism would double if you double the height.
It depends what shape the prism is ! A cuboid prism would be 24 cm3 - while a triangular prism with those measurements would be half the volume.
The volume of the rectangular prism would mathematically be 175 cm3.
No, the volume of an object does not change when its size changes. The volume is a fixed measure of the amount of space that the object occupies and is calculated using specific dimensions. Changing the size of the object would involve altering these dimensions but would not impact the volume.
Find the surface area of the top or bottom face and multiply that by the depth of the prism. For example, a triangular prism would have a volume of (1/2 * base * height) * (depth)
Changing an object's volume without changing its mass can be achieved by altering its density. This can be done by increasing or decreasing the spacing between its molecules or particles, without adding or removing any material. For example, compressing a gas would decrease its volume without changing its mass.
The volume would increase by a factor of 23 = 8