You do not have to do anything except insert the required data. The second step our calculator uses is to divide the volume in cubic centimeters by 1000 to find the liquid volume in liters. This is only the volume in cubic centimeters, and does not indicate the amount of liquid. Our calculator uses the standard formula to determine volume of a rectangular object. Do not input data in inches or meters into the calculator, the results will not be accurate.
Should you require the results in Imperial units you will need another calculator to convert from the metric liters to Imperial quarts or fluid ounces. This information may be printed out, if needed. Hit the calculate button and you will get the volume of the container in liters. To use the calculator, input the following data: Use either a metric measuring tape or ruler to gather the required information. When you need to determine the volume of liquid a container holds, you will need some information about the container. Any time you have a rectangular container that must be filled with liquid and need to know the volume in liters.Cooks to find the capacity of box-shaped food storage containers.Homeowners to know the volume of their rectangular swimming pool.Pet owners to find out how much water their fish tank holds.Some instances when this calculator becomes useful include: Here are a few volume of shape calculators:Īnyone can use this calculator for determining volume. If you have a cylindrical container like a soda can or an ice cream cone shape, you need another calculator to find the volume of those shapes. This calculator is designed to determine the volume of liquids rectangular containers can hold. If you know the dimensions of a container, you can calculate the amount of liquid it will hold, which is the volume. Liquids, by definition, take the shape of their container. Avoid overflows or half-filled containers by using our math calculator first to match the amount of liquid to the container. This calculator lets you input the needed information to quickly and accurately determine the volume of liquid a container can hold. The corresponding edges on the opposite sides will be the same since this is a rectangular prism.Take the guesswork out of calculating liquid volume, and use our Liquid Volume Calculator. Here we can see our prism is 10 meters long by 5 meters wide by 4 meters high. We’ll just know the dimensions of the rectangular prism, like this: This problem lets us see the square centimeters, but most surface area problems won’t show us the squares.
Each one of these cubes is 1 cubic centimeter, which can also be written like this \(1\text^2\). Imagine that we have a bunch of little cubes that are 1 centimeter tall, 1 centimeter wide, and 1 centimeter long. It’s easy to picture this with a rectangular prism. We measure this in cubic units, such as cubic inches or cubic centimeters. The volume of a prism or any other 3D object is a measure of how much space it takes up. It has 12 edges and eight vertices and all of its angles are right angles.Īn important measure of a rectangular prism is the volume. But before we do that, we need to define a few terms.Ī rectangular prism, or rectangular solid, is a 6-sided object where each side, also called a face, is a rectangle. Like with most 3D figures, we can calculate the volume and the surface area by using relatively simple formulas. Hello! Today we’re going to examine the most common of 3D figures, the rectangular prism, also known as a rectangular solid.
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