1 acre = 4840 sq yd = 9 x 4840 = 43560 sq ft
5 acres = 5 x 43560 = 217800 sq ft.
If the plot of land is 186' wide then the length = 217800 ÷ 186 = 1170.97' (2dp)
yes acres is a unit of length, it is used for land distance
If the land area of 170 acres is a square (each side equal length) then the perimeter would be 10,885 feet.
If the land area of 5 acres is a square (each side equal length) then the perimeter would be 1,866.76 feet.
If the land area of 5.5 acres is a square (each side equal length) then the perimeter would be 1,957.88 feet.
To find the perimeter of 150 acres, we need to know the shape of the land. Since acres measure area, we can't directly calculate the perimeter without additional information. If the land is a square, we would need to find the square root of 150 to determine the side length, then multiply by 4 to find the perimeter. If the land is a rectangle, we would need the length and width to calculate the perimeter using the formula 2(length + width).
That would be 1.37 acres.
If the land area of 1.13 acres is a square (each side equal length) then the perimeter would be 887.45 feet or 887 feet and 5.4 inches.
It would be 6.94 acres.
There is no direct conversion from acres to miles since acres measure area and miles measure distance. The size of 0.3 acres would depend on the shape and dimensions of the plot of land.
The Homestead Acts offered people 160 acres of free land if they would live on and improve it.
To determine the length and width of 1.5 acres, we need to know the shape of the area. Since acres are a unit of area and not length or width, we would need to define the shape of the area to calculate the dimensions. If we assume a rectangular shape, we can use the formula for the area of a rectangle (length x width = area) to find the dimensions. For 1.5 acres, we would need more information about the shape to provide specific dimensions.
Depends on the shape of the area (see the answer to the same question relating to 2 acres). If the area was an infinitely thin strip, the length of fencing would be infinite. For a circular area, the least amount of fencing would be needed.