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Volume
14.96
US gallons
Total cubic inches 3,456 in³
Equivalent in liters 56.63 L

What Is the Gallon Calculator?

This gallon calculator converts the dimensions of a rectangular tank or container into its capacity in US liquid gallons. Enter the inside length, width and height in inches and it returns the volume in gallons, along with the total cubic inches and the equivalent in liters. It is ideal for sizing aquariums, water tanks, fuel cells, troughs and storage bins.

How to Use It

Measure the inside of your container in inches: the length, the width and the depth (height) of the liquid. Type each value into the matching field and the calculator instantly shows the capacity. For partially filled tanks, use the height of the liquid rather than the full tank height.

The Formula Explained

A US liquid gallon is defined as exactly 231 cubic inches. So once you know the volume of a box-shaped container in cubic inches, you simply divide by 231:

$$\text{Gallons} = \frac{\text{Length (in)} \times \text{Width (in)} \times \text{Height (in)}}{231}$$

The length \(\times\) width \(\times\) height product gives the volume in cubic inches; dividing by 231 converts it to gallons. To get liters, gallons are multiplied by 3.785411784.

Cubic inches divided by 231 equals gallons
Dividing the tank's cubic-inch volume by 231 converts it to US gallons.
Rectangular tank with length, width and height labeled
A rectangular tank's volume comes from multiplying its length, width and height.

Worked Example

Suppose an aquarium measures 24 in long, 12 in wide and 12 in tall. The volume is $$24 \times 12 \times 12 = 3{,}456 \text{ cubic inches}.$$ Dividing by 231 gives $$\frac{3{,}456}{231} \approx 14.96 \text{ US gallons}$$ — close to the common "15-gallon" aquarium size. That equals about 56.64 liters.

FAQ

Does this use US or Imperial gallons? It uses US liquid gallons (231 cubic inches). An Imperial (UK) gallon is larger, about 277.42 cubic inches.

Can I use it for a cylinder? No — this formula is for rectangular (box-shaped) containers. A cylinder needs \(\pi \times \text{radius}^2 \times \text{height}\).

Should I measure inside or outside dimensions? Measure the inside dimensions to get true liquid capacity; wall thickness reduces usable volume.

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