The video tutorial explains how to find the base area of a cuboid with a square base, given its volume and height. It starts by setting up the formula V = B * H, substituting known values, and calculating the base area. The tutorial then demonstrates how to find the side length of the square base using the area formula for a square and rounding the result to the nearest tenth.

What is the first step in finding the base area of a cuboid when given its volume and height?

• Calculate the perimeter of the base.

• Find the surface area of the cuboid.

• Set up the formula for volume.

• Determine the shape of the base.

Which formula is used to relate the volume, base area, and height of a cuboid?

• V = B / H

• V = B * H

• V = B + H

• V = B - H

What is the volume of the cuboid in this problem?

• 846 cubic feet

• 100 cubic feet

• 94 cubic feet

• 9 cubic feet

How do you calculate the base area of a cuboid if you know the volume and height?

• Multiply the volume by the height.

• Add the volume and height.

• Divide the volume by the height.

• Subtract the height from the volume.

What shape is the base of the cuboid in this problem?

• Circle

• Rectangle

• Square

• Triangle

What is the significance of knowing the base is a square in this problem?

• It allows us to use the formula for the area of a square.

• It means the base has four different side lengths.

• It indicates the base is a circle.

• It suggests the base is a triangle.

What is the relationship between the length and width of the square base?

• Length is unrelated to width.

• Length equals width.

• Length is half the width.

• Length is twice the width.

What is the formula for the area of a square?

• A = s + s

• A = s * s

• A = s / s

• A = s - s

If the base area of a square is 94 square feet, what equation would you set up to find the side length?

• s + s = 94

• s * s = 94

• s - s = 94

• s / s = 94

What is the approximate side length of the square base when the area is 94 square feet?

• 9.5 feet

• 9.4 feet

• 9.6 feet

• 9.7 feet