Example (assuming that you have an even sided octagon):
- height is 18" and L & W is 6 ". it's about 2 " per side of the octagon
- Area of Octagon (A) = 4.828(a*a), where a = length of each side of the octagon
Volume of Octagon = Area (A) * Height (H)
So: Volume = 4.828(a*a)*H or 4.828(2"*2")*18" = 347.6 cu in
1 gallon = 231 cu in
So: Gallons = 347.6 cu in * 1g/231 cu in = 1.5 gallons (5.7 liters)
The conversion factor for imperial gallons is 277.42 cubic inches per Imperial gallon.
Kilogram is weight, not volume.
A liter is a measure of volume; we need to calculate the volume of the tank. For this we need to have all three measurements of the tank.
To calculate the tank's volume, you would have to multiply its dimensions together. In this case, it will be 18 x 12 x 30, which is 6480 units cubed
A sphere volume = 4/3 pi r cubed
Volume = Cross sectional Area x Height.
To calculate the weight of gasoline in a tank, you would need to know the volume of gasoline in the tank and its density. Multiply the volume by the density to get the weight. The density of gasoline can vary depending on factors such as temperature and composition.
The answer depends on whether or not the tank has a geometric shape. If it has a shape that can be broken up into simply geometric shapes, each with a volume formula, you can calculate the volume of each section and add them together. Obviously that will not work with a random shape. In that case, you can fill the tank to capacity and then empty it out into measuring jars or flasks. Use the volume of the jars to calculate the volume of the tank.
diamater 1300 x Hight 1800. what is the volume in litres
The volume required to fill a 720-litre tank is going to be (720 litres) minus (amount in the tank before you began filling it)
To calculate the diameter of a cylindrical oil tank, you can use the formula: diameter = 2 * square root of (volume / (pi * height)), where the volume and height of the tank are known. Input these values into the formula to find the diameter.
The volume of a truncated octagonal based pyramid can be calculated using the formula V = (1/3)h(A1 + sqrt(A1A2) + A2), where h is the height of the pyramid, A1 is the area of the larger octagonal base, and A2 is the area of the smaller octagonal base. This formula takes into account the three-dimensional shape of the pyramid and the difference in area between the two bases. By plugging in the values for h, A1, and A2, you can calculate the volume of the truncated octagonal based pyramid.
its just the volume which is l•w•h (lengthxwidthxhight