10'*4'*(8/12)'~=26.67 ft3
Since soil is measured in cubic yards, you need 26.67/27 yd3/ft3~=0.988 yd3
One side of a square is 10 inches long. How many one square inch tiles are needed to cover its area?
5x5x6=150 If the cube has 5 inch long sides then each side has an area of 5 inches x 5 inches which equals 25 sqare inches. The cube has 6 sides so the total area of paper needed to cover it is 25 square inches x 6, which is 150 square inches of paper.
The amount of stone needed for landscaping depends on the size of the area you want to cover and the depth of the stone layer. To calculate the amount of stone needed, measure the length and width of the area and multiply them to get the square footage. Then, determine the desired depth of the stone layer in inches and convert it to feet. Finally, use an online calculator or consult with a landscaping professional to determine the amount of stone needed in cubic yards.
You convert everything to compatible units. Then you multiply area x depth. I suggest you convert the depth to feet; in that case, the answer will be in cubic feet.
You will need 1500 cubic feet.
Well, honey, to wrap that rectangular prism, you gotta find the surface area. Add up the area of all six sides: 2(8x8) + 2(8x10) + 2(8x10) = 320 square inches. So, you'll need at least 320 square inches of wrapping paper to cover that bad boy.
If those are inches, the area is 143 square inches.
Area
2.37 cubic yards of stone for every 3 inches deep it needs to be
In order to calculate the area coverage of 60 lbs and 2 inches thick, more information would be needed.Ê The information needed is what the 60 pounds is.ÊÊ To calculate area, you multiply width times height.
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.
the answer is (area)