No, it is not true.
The volume of the prism is three times as much as that of the prism.
Yes.
To determine how many times greater the volume of a new prism is compared to the original prism, you need to divide the volume of the new prism by the volume of the original prism. This ratio will give you the factor by which the volume has increased. For example, if the new prism has a volume of 120 cubic units and the original prism has a volume of 30 cubic units, the new prism's volume is 4 times greater.
Volume of a right prism: Area of Base times Height. Volume of a cube: Vertex cubed. Volume of a rectangular prism: Length times Width times Depth.
The area of the cross section times the height of the prism
True
false
Same base and same altitude. Yes, that is correct.
The volume of the prism is three times as much as that of the prism.
Yes.
To determine how many times greater the volume of a new prism is compared to the original prism, you need to divide the volume of the new prism by the volume of the original prism. This ratio will give you the factor by which the volume has increased. For example, if the new prism has a volume of 120 cubic units and the original prism has a volume of 30 cubic units, the new prism's volume is 4 times greater.
Volume of a right prism: Area of Base times Height. Volume of a cube: Vertex cubed. Volume of a rectangular prism: Length times Width times Depth.
The area of the cross section times the height of the prism
Volume = (length) times (width) x (height)
For a square prism, a rectangular prism, or a cube you multiply length times width times height.
Because the volume of a pyramid is 1/3 times base area times height
The volume of a prism is the area of the base (or the cross section of the prism that is perpendicular to the height) times the height.V = Ab * h