Finding Missing Dimensions in Volume

The video tutorial guides students through solving a problem involving volume calculation. It begins by introducing a more complex question, explaining the formula for volume, and demonstrating how to find a missing width by reversing the multiplication process using division. The tutorial includes a calculator demonstration and a practice problem to reinforce the concept.

What is the main focus of the problem introduced in the video?

• Determining a missing width given the volume

• Calculating the area of a rectangle

• Finding the volume of a shape

• Solving for the perimeter of a square

Which formula is used to calculate the volume of a rectangular prism?

• V = l + w + h

• V = l × w × h

• V = l × h

• V = l × w

What is the first step in solving for a missing dimension in the volume formula?

• Add all known dimensions

• Multiply all known dimensions

• Write down the volume formula

• Subtract the known dimensions

What is the first step in solving for a missing dimension in the volume formula?

• Add all known dimensions

• Subtract the known dimensions

• Multiply all known dimensions

• Write down the volume formula

How do you find a missing width if you know the volume, length, and height?

• Subtract the length and height from the volume

• Add the volume to the length and height

• Divide the volume by the length and height

• Multiply the volume by the length and height

How do you find a missing width if you know the volume, length, and height?

• Multiply the volume by the length and height

• Divide the volume by the length and height

• Add the volume to the length and height

• Subtract the length and height from the volume

In the example problem, what is the volume given?

• 8

• 560

• 13

• 2080

What is the calculated missing width in the first example problem?

• 20 cm

• 5 cm

• 8 cm

• 13 cm

In the example problem, what is the volume given?

• 8

• 13

• 560

• 2080

What is the calculated missing width in the first example problem?

• 13 cm

• 8 cm

• 20 cm

• 5 cm