To calculate the volume of concrete needed to fill a hole with a diameter of 12 inches and a depth of 24 inches, first convert the dimensions to feet: the diameter is 1 foot and the depth is 2 feet. The radius is 0.5 feet. Using the formula for the volume of a cylinder (V = πr²h), the volume is approximately 3.14 × (0.5)² × 2 = 1.57 cubic feet. Therefore, you need about 1.57 cubic feet of concrete to fill the hole.
To calculate the volume of concrete needed, first find the volume of one hole. The radius is 8 inches (16 inches diameter) and the depth is 30 inches. The volume ( V ) of a cylinder is given by the formula ( V = \pi r^2 h ). Calculating this gives: [ V = \pi \times (8^2) \times 30 = \pi \times 64 \times 30 \approx 6028.32 \text{ cubic inches} ] For 40 holes, the total volume is ( 40 \times 6028.32 \approx 241133 \text{ cubic inches} ). To convert cubic inches to cubic yards, divide by ( 46,656 ) (the number of cubic inches in a cubic yard), resulting in approximately ( 5.17 ) cubic yards of concrete needed.
To calculate the amount of concrete needed to fill a 12-inch diameter hole that is 18 inches deep, first convert the measurements to feet: the diameter is 1 foot and the depth is 1.5 feet. The volume of a cylinder is given by the formula V = πr²h. The radius (r) is 0.5 feet, so the volume is approximately π(0.5)²(1.5) = about 1.18 cubic feet. Thus, you would need roughly 1.18 cubic feet of concrete to fill the hole.
54sqare feet
To calculate the volume of concrete needed, use the formula for volume: length × width × depth. In this case, convert the dimensions to feet: 80 feet long, 40 feet wide, and 0.5 feet deep (6 inches). Therefore, the volume is 80 × 40 × 0.5 = 1,600 cubic feet. You would need 1,600 cubic feet of concrete for the project.
2.2 Yards
To measure the concrete needed for a circular pad:-- Decide how thick (deep) the pad is to be. If it's in inches, divide by 12 for thickness in feet.-- Measure either the circumference or the diameter of the circle, in feet.-- If you measured the circumference, then the cubic yds of concrete needed is(0.00295) x (circumference) x (circumference, again) x (thickness) ... all in feet-- If you measured the diameter, then the cubic yds of concrete needed is(0.0291) x (diameter) x (diameter, again) x (thickness) ... all in feet
18.6240 yd³
0.246914 cu. yards (6.666667 cu. ft ) of concrete is needed.
40.1 cubic yards
16.05
84 cubic inches!
9x12 feet at 4 inches deep: 1.3 cubic yards.
There is no dirt in a hole that is 3 feet deep and six inches in diameter.
To calculate the volume of concrete needed, first find the volume of one hole. The radius is 8 inches (16 inches diameter) and the depth is 30 inches. The volume ( V ) of a cylinder is given by the formula ( V = \pi r^2 h ). Calculating this gives: [ V = \pi \times (8^2) \times 30 = \pi \times 64 \times 30 \approx 6028.32 \text{ cubic inches} ] For 40 holes, the total volume is ( 40 \times 6028.32 \approx 241133 \text{ cubic inches} ). To convert cubic inches to cubic yards, divide by ( 46,656 ) (the number of cubic inches in a cubic yard), resulting in approximately ( 5.17 ) cubic yards of concrete needed.
The recommended depth and size of a concrete footing for a deck post is typically 12 inches in diameter and 36 inches deep. This provides a stable foundation to support the weight of the deck and prevent settling or shifting.
To calculate the amount of concrete needed to fill a 12-inch diameter hole that is 18 inches deep, first convert the measurements to feet: the diameter is 1 foot and the depth is 1.5 feet. The volume of a cylinder is given by the formula V = πr²h. The radius (r) is 0.5 feet, so the volume is approximately π(0.5)²(1.5) = about 1.18 cubic feet. Thus, you would need roughly 1.18 cubic feet of concrete to fill the hole.
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