The volume of a cube is fixed. What percentage will the volume grow if the length of each side is tripled?

Determine the missing amount (e).

Explain how to use graphs to convert the volume of snow in a snowpack to the volume of water in the snowpack.

How is volume/volume percent concentration defined and for what types of solutions is it typically used?

Find the volume.

The volume of a $1 \mathrm{~km}^3$ body of water in $\mathrm{m}^3$

Choose the letter that best answers the question or completes the statement. Which of the following is a ratio of equivalent measurements that is used to convert a quantity expressed in one unit to another unit? a. slope b. conversion factor c. derived unit d. density

The volume of the 2-cm cube is how many times the volume of the 1-cm cube?

A cylinder is to be inscribed in a sphere of radius 10 cm. The bottom and top bases of the cylinder are to touch the surface of the sphere. The volume of the cylinder will depend on whether it is tall and skinny or short and fat.

a. Let (x, y) be the coordinates of a point on the circle, as shown. Write an equation for the volume of the cylinder in terms of x and y.

b. What radius and altitude of the cylinder will give it the maximum volume? What is this volume? Justify your answer.

c. How are the radius and altitude of the maximum-volume cylinder related to each other? How is the maximum cylinder volume related to the volume of the sphere?

Explain the similarities and differences between finding the volume of a cylinder and finding the volume of a triangular prism.

Determine the missing amount (d).

The volume of a 6-cm cube is how many times the volume of a 2-cm cube?

The volume of a cone is 20π cubic meters. What is the volume of a cylinder with the same base and height?

How do you think the formula for the volume of a cone is similar to the formula for the volume of a pyramid? _

Find the volume of the figure.

A prism of volume 3 with a pyramid of the same height cut out.