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How many bushel will fit in a pile high 36'round? - Answers
To determine how many bushels can fit in a pile that is 36 feet high and round, we need to calculate the volume of the pile. Assuming the pile is a cone, the volume can be calculated using the formula ( V = \frac{1}{3} \pi r^2 h ). If the radius is 18 feet (half of the diameter of 36 feet) and the height is 36 feet, the volume is approximately 3,415 cubic feet. Since 1 bushel is about 1.244 cubic feet, this means approximately 2,746 bushels can fit in the pile.
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How many bushel will fit in a pile high 36'round? - Answers
To determine how many bushels can fit in a pile that is 36 feet high and round, we need to calculate the volume of the pile. Assuming the pile is a cone, the volume can be calculated using the formula ( V = \frac{1}{3} \pi r^2 h ). If the radius is 18 feet (half of the diameter of 36 feet) and the height is 36 feet, the volume is approximately 3,415 cubic feet. Since 1 bushel is about 1.244 cubic feet, this means approximately 2,746 bushels can fit in the pile.
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How many bushel will fit in a pile high 36'round? - Answers
To determine how many bushels can fit in a pile that is 36 feet high and round, we need to calculate the volume of the pile. Assuming the pile is a cone, the volume can be calculated using the formula ( V = \frac{1}{3} \pi r^2 h ). If the radius is 18 feet (half of the diameter of 36 feet) and the height is 36 feet, the volume is approximately 3,415 cubic feet. Since 1 bushel is about 1.244 cubic feet, this means approximately 2,746 bushels can fit in the pile.
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