What is the volume of the pyramid to the nearest whole unit?
A. 99 yd^3
B. 132 yd^3
C. 198 yd^3
D. 396 yd^3
base 6 yd
height 6 yd
radius 11yd
We cannot determine the volume of the pyramid with the given information. A pyramid's volume depends on its base and height, or its base and slant height. The given measurements include the base and height of the pyramid, as well as the radius of a circle which may or may not be related to the pyramid. More information is needed.
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To find the volume of a pyramid, you can use the formula: V = (1/3) * base area * height.
First, let's calculate the base area of the pyramid. Since the base is a square and has a side length of 6 yd, the base area is equal to 6 yd * 6 yd = 36 yd^2.
Next, let's calculate the volume using the formula. Plugging in the values, we have:
V = (1/3) * 36 yd^2 * 6 yd = 72 yd^3.
Now, let's round the volume to the nearest whole unit. Rounding 72 yd^3 to the nearest whole unit gives 72 yd^3.
Of the provided options, there is no exact match for 72 yd^3, but the closest option is A. 99 yd^3.