Question
How many cubic inches does a rectangular pyramid contain that has one side of 13.89 in, another side of 12 in, another side of 14 in, and another side of 6 in
Answers
GPT 3.5
To find the volume of a rectangular pyramid, you use the formula V = (1/3) * base area * height.
In this case, the base of the pyramid is a rectangle with dimensions 13.89 in, 12 in, and a height of 6 in.
The area of the base is 13.89 in * 12 in = 166.68 square inches.
Now, we can find the volume: V = (1/3) * 166.68 * 6 = 333.36 cubic inches.
Therefore, the rectangular pyramid contains 333.36 cubic inches.
In this case, the base of the pyramid is a rectangle with dimensions 13.89 in, 12 in, and a height of 6 in.
The area of the base is 13.89 in * 12 in = 166.68 square inches.
Now, we can find the volume: V = (1/3) * 166.68 * 6 = 333.36 cubic inches.
Therefore, the rectangular pyramid contains 333.36 cubic inches.