To calculate the number of quarters of milk needed to fill a 2-litre jug, we need to know the volume of 1 quarter. Assuming the standard volume of a quarter of milk is 1 liter, we can then determine that we would need 2 quarters of milk to fill a 2-liter jug.
Volume
use calculus and integrate or fill it with water and measure.
The capacity or volume.
To calculate the volume of water needed to fill a rectangular pool, multiply the length, width, and depth together. Assuming the depth is 4 feet, the volume of this pool would be 48 ft x 24 ft x 4 ft = 4,608 cubic feet of water.
To calculate the volume of concrete needed to fill a 55-gallon drum, you first need to know the dimensions of the drum. Once you have the dimensions, you can use the formula for the volume of a cylinder (V = πr^2h) to calculate the volume of concrete required. Remember to convert the volume from gallons to cubic inches or feet for accurate results.
To calculate the volume of dirt needed to fill a circular area, you first need to find the area of the circle (πr^2, where r is the radius). In this case, for a 14-foot circle, the radius is 7 feet. Once you find the area, you can calculate the volume of dirt needed based on the desired depth of filling the circle.
A. Calculate the volume of the truck. B. Calculate the volume of an individual carton Divide A by B
The volume of a of a 3-d object is the number of cubic needed to fill the object.
To calculate the number of quarters of milk needed to fill a 2-litre jug, we need to know the volume of 1 quarter. Assuming the standard volume of a quarter of milk is 1 liter, we can then determine that we would need 2 quarters of milk to fill a 2-liter jug.
Volume
It is not possible to determine the number of tennis balls without knowing the volume of a single tennis ball. Once you know the volume of one tennis ball, you can calculate the number of balls needed to fill 55444 cubic feet.
To calculate the volume of soil needed to fill the well, you can use the formula for the volume of a cylinder: V = πr^2h, where r is the radius (half the diameter) and h is the height. In this case, the radius is 2 feet and the height is 32 feet. Therefore, the volume of soil needed would be approximately 804.25 cubic feet.
use calculus and integrate or fill it with water and measure.
The capacity or volume.
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)
The number of cubic units to fill a sphere is its volume. Volume of a sphere: 4/3 times pi times radius^3