calculating liquid volume of a rectangular tank

A rectangular tank is a generalized form of a cube, where the sides can have varied lengths. The calculated volume of liquid derived form the fluid height entered above will show here. Rectangular Tank Volume Calculator What is Rectangular Tank Rectangular Tank. Assuming the tank you are trying to calculate the volume of is cubic or rectangular (i.e. If we assume that the horizontal oval tanks fill volume is divided into two halves by a rectangular tank. Water height is taken into consideration as well so only the portion. How do you calculate a tank volume Aquarium Water Volume. The volume of an oval tank may be calculated by finding A at the end, which’s a shape, and multiplying it times l. If you have entered the outside dimensions of the tank and not considered the thickness of the tank walls in your measurements, the answer will be higher than the correct amount. Water volume is calculated using the formula of 7.48 US gallons per cubic foot of volume.

The quantity of liquid held in the tank is calculated here. Ideally this should be the inside width, if the thickness of the tank wall is significant. Width of TankĮnter the width of the tank in your preferred measurement units. Ideally this should be the inside length, if the thickness of the tank wall is significant. The equation for a rectangular object is. You can find the capacity of the tanks in the most common units of the volume. Working of Tank Volume Calculator: The procedure of getting the values from the tank capacity calculator is simple and easy. Length of TankĮnter the length of the tank in your preferred measurement units. This can occur around cylinders and spheres, for any fluid, cylinder size. The capacity of the sphere tanks is measured by a liquid volume calculator as different liquids have various densities. If the overflow and outlet are not positioned close to the top and bottom of the tank then subtract the height difference of each from the total tank height so that the usable capacity of the tank is factored into the percentage of fill calculation. Calculate Volume A rectangular tank is a three-dimensional geometric shape with six rectangular faces, forming a box-like structure. This the fixed measurement of the tank height. If the outlet is not positioned close to the bottom of the tank then deduct the height difference in order to determine the usuable amount of fluid held in the tank. Height of LiquidĮnter how high the liquid is from the bottom of the tank. This calculator requires the following measurements to determine the amount of liquid in the tank. It is assumed that the tank is installed on level ground. Where possible use internal dimensions to remove errors due to the thickness of the tank walls. of RTV.This tool calculates the volume of liquid held in a rectangular shaped tank using the measured level of the fluid. Then you would take 37.68 - 26.45 to give you a total of 11.23 cubic inches.ġ1.23 cubic inches x 21 grams per cubic inch = 236 grams of RTV needed.Īnd then if you want to calculate that into lbs. Now using the same formula subtract the cubic inches of your part.Įxample: The part is 3.5' diameter (1.75' radius) by 2.75' high.ġ.75' x 1.75' (radius squared) x 3.14 (pi) x 2.75' (height) = 26.45 cubic inches. Formula for a Round Mold: Pi x Radius (squared) x Height Example: The diameter of a mold is 4' (the radius would then be half of that being 2') and the height is 3'.Ģ' x 2' (radius squared) x 3.14 (pi) x 3 (height) = 37.68 cubic inches. Then you would take 72 - 42 to give you a total of 30 cubic inches.ģ0 cubic inches x 21 grams per cubic inch = 630 grams of RTV needed.Īnd then if you want to calculate that into lbs. Now using the same formula subtract the cubic inches (volume) of your part.Įxample: Your part is 8' x 3.5' x 1.5' = 42 cubic inches. Formula for a Square/Rectangle Mold: Length x Width x Height Example: You have a mold box that needs to be filled up 9' x 4' x 2' = 72 cubic inches in order to completly cover your original/part. Note: There are 21 grams per cubic inch of Silicone Rubber. For rectangular tanks, Haroun (1984) presented a very detailed method of analysis on the typical system of loadings. Amount of RTV Needed for Making a Silicone Rubber Mold A three-degrees-of-freedom (3 DOF) model of the ground-supported cylindrical tank was developed by Haroun (1983), the application of which resulted in design charts used to estimate sloshing, impulsive and rigid masses.

Calculating liquid volume of a rectangular tank