Volume Calculations and Formulas

The video tutorial explains how to calculate the volume of different geometric shapes. It starts with finding the volume of a rectangular solid using the formula length × width × height, resulting in 144 cubic meters. Next, it covers calculating the volume of a cube by cubing the side length, resulting in 1331 cubic meters. Finally, it demonstrates how to find a missing dimension (height) when given the volume, length, and width, confirming the result by checking the calculation.

What is the formula for calculating the volume of a rectangular solid?

• Length x Width

• Width x Height

• Length x Width x Height

• Length + Width + Height

If a rectangular solid has a length of 8 meters, a width of 6 meters, and a height of 3 meters, what is its volume?

• 144 cubic meters

• 100 cubic meters

• 180 cubic meters

• 200 cubic meters

What is the unit for volume when calculated in meters?

• Cubic meters

• Meters

• Square meters

• Liters

What is the formula for calculating the volume of a cube?

• cubed

• s x s x s

• s x s

• squared

If the side length of a cube is 11 meters, what is its volume?

• 121 cubic meters

• 1331 cubic meters

• 1000 cubic meters

• 110 cubic meters

Given a volume of 945 cubic meters, a width of 9 meters, and a length of 7 meters, what is the missing height?

• 10 meters

• 12 meters

• 15 meters

• 18 meters

How do you isolate the height in the volume formula when given the volume, length, and width?

• Add the length to the volume

• Subtract the width from the volume

• Divide both sides by the product of length and width

• Multiply both sides by the width

What is the purpose of verifying the calculated height by plugging it back into the volume formula?

• To check if the height is greater than the width

• To ensure the calculated height is correct

• To determine the unit of measurement

• To find the length of the solid