use integration to find the volume of a pyramid with heighs and square base witht of 6 unit and square base with sides of 4 units
To find the volume of a pyramid with a square base, you can use integration. However, integration is not necessary for this particular problem. There is a simpler and more intuitive method to calculate the volume of a pyramid with a known base area and height.
In this case, you have a pyramid with a base that has sides of length 4 units. The base area can be calculated by squaring the length of one side of the square base: 4^2 = 16 square units.
The height of the pyramid is given as 6 units.
To find the volume of the pyramid, you can use the formula:
Volume = (1/3) * Base Area * Height
Substituting the known values:
Volume = (1/3) * 16 * 6
= (1/3) * 96
= 32 cubic units
So, the volume of the pyramid is 32 cubic units.