21 ft*10 ft*2 in = 21 ft*10 ft * (1/6) ft = 21*10/6 cu ft = 35 cu ft.
To calculate the amount of DG (decomposed granite) needed, first convert the depth from inches to feet: 3 inches is 0.25 feet. Then, multiply the area by the depth: 600 sq ft × 0.25 ft = 150 cubic feet. Since DG is typically sold by the cubic yard, divide by 27 (the number of cubic feet in a cubic yard): 150 cubic feet ÷ 27 ≈ 5.56 cubic yards. Therefore, you will need approximately 5.6 cubic yards of DG to cover 600 square feet at a depth of 3 inches.
To calculate the amount of soil needed, you multiply the area by the desired depth. In this case, you have 9300 square feet and want a depth of 12 inches. Convert the depth to feet (12 inches = 1 foot) and multiply: 9300 square feet x 1 foot = 9300 cubic feet of soil. So, you need 9300 cubic feet of soil to cover the area with a depth of 12 inches.
To cover 144 sq ft with soil to a depth of 6 inches, you would need 72 cubic feet of soil. This can be calculated by multiplying the area (144 sq ft) by the desired depth (6/12 ft) to get the volume in cubic feet.
You would need approximately 2.5 cubic yards of gravel to cover a 12' by 15' area at a depth of 2 inches.
Coverting cubic feet into cubic inches first: 1 foot = 12 inches, therefore 1 cubic foot = 12 x 12 x 12 = 1 728 cubic inches 373 cubic feet therefore equal 1 728 x 373 = 644 544 cubic inches. Square root of 644 544 = 802.83598 Therefore 644 544 cubic inches in an object 1 inch deep would be 802.83598 inches square. 802.83598/12 = 66.902915 feet. To answer the question fully then: 373 cubic feet equals 66.902915 square feet at 1 inch deep.
To calculate the amount of DG (decomposed granite) needed, first convert the depth from inches to feet: 3 inches is 0.25 feet. Then, multiply the area by the depth: 600 sq ft × 0.25 ft = 150 cubic feet. Since DG is typically sold by the cubic yard, divide by 27 (the number of cubic feet in a cubic yard): 150 cubic feet ÷ 27 ≈ 5.56 cubic yards. Therefore, you will need approximately 5.6 cubic yards of DG to cover 600 square feet at a depth of 3 inches.
1 cubic yard of rock = 27 cubic feet of rock. 27 cubic feet of rock @ 6" (1/2 of foot) = 27/(1/2) = 54 sf
To calculate the amount of soil needed, you multiply the area by the desired depth. In this case, you have 9300 square feet and want a depth of 12 inches. Convert the depth to feet (12 inches = 1 foot) and multiply: 9300 square feet x 1 foot = 9300 cubic feet of soil. So, you need 9300 cubic feet of soil to cover the area with a depth of 12 inches.
To cover 144 sq ft with soil to a depth of 6 inches, you would need 72 cubic feet of soil. This can be calculated by multiplying the area (144 sq ft) by the desired depth (6/12 ft) to get the volume in cubic feet.
22.22 cu yd
1 (cubic yard) = 46 656 cubic inchesIf the depth is 2 inches then the area it will cover is 46656/2 square inches = 23,328 square inches. Convert 23,328 square inches to square yards23 328 (square inches) = 18 square yards
You measure the inside depth, length and height and then multiply them.
1 cubic yard equals 27 cubic feet. At a six inch depth 1 cubic foot will cover 2 square feet, so 27 cubic feet will cover 54 square feet.
It depends on how thick the mulch is applied. For example, if applied at an average depth of two inches, the cubic yard of mulch will cover 162 square feet. If applied at an average depth of four inches, half that area or 81 square feet, etc.
There are: 69*36*25 = 2,509 cubic inches
1 [cubic] yard of concrete = 3*3*3 cubic feet = 27 cubic feet. To a depth of 6 inches = 1/2 foot the 27 cu ft would cover 27/(1/2) = 54 sq feet.1 [cubic] yard of concrete = 3*3*3 cubic feet = 27 cubic feet. To a depth of 6 inches = 1/2 foot the 27 cu ft would cover 27/(1/2) = 54 sq feet.1 [cubic] yard of concrete = 3*3*3 cubic feet = 27 cubic feet. To a depth of 6 inches = 1/2 foot the 27 cu ft would cover 27/(1/2) = 54 sq feet.1 [cubic] yard of concrete = 3*3*3 cubic feet = 27 cubic feet. To a depth of 6 inches = 1/2 foot the 27 cu ft would cover 27/(1/2) = 54 sq feet.
14 gallons (1.872 cubic feet) for every inch of depth.