Name five common prefixes in the metric system.

Find the volume of each can.

Shortening can $r=6.5 \mathrm{~cm}, h=14.7 \mathrm{~m}$

Find the surface area of the following cans to the nearest square centimeter.

Shortening can $r=6.5 \mathrm{~cm}, h=14.7 \mathrm{~cm}$

Find the volume of each can.

Juice can $r=5.3 \mathrm{~cm}, h=17.7 \mathrm{~cm}$

This layer of atmosphere contains ozone that filters UV radiation. a. mesosphere b. stratosphere c. thermosphere d. troposphere

Find the volume of each can to the nearest centimeter.

Coffee can $r=7.6 \mathrm{~cm}, h=16.3 \mathrm{~cm}$

Find the surface area of the following cans to the nearest square centimeter.

Coffee can $r=7.6 \mathrm{~cm}, h=16.3 \mathrm{~cm}$

Find the surface area of the following cans to the nearest square centimeter.

Juice can $r=5.3 \mathrm{~cm}, h=17.7 \mathrm{~cm}$

Given is the real number corresponding to the midpoint $M$ of segment $PQ$. Also given is the real number corresponding to one of the endpoints. Find the real number corresponding to the other endpoint.

$$m=-5.8, p=-1.4$$

Ryan says that the area of a square becomes larger as the perimeter of a square increases, so that must be true for a rectangle as well. Do you agree with Ryan? Explain.

Diana says she knows the formula for the area of a triangle is one half of the base times the height. She wonders if it makes a difference which side she uses for the base. For example, in the figure below, she knows $A D$ is 5.5 and wonders if she could use 10 as the base. How would you respond?

When Carol was finding the area of a rectangle that had a length of $13 \ \mathrm{cm}$ and a width of $12 \ \mathrm{cm}$, she got an answer of $156 \ \mathrm{cm}^2$ so she squared $156$ and got an answer of $24,336 \ \mathrm{square\ cm}$. Did she do something wrong? Explain.

Dana says that if the length of a side of a square is doubled, then the area of the new square is four times as large as the original square. Also, if the side is tripled, the area of the new square is six times as large as the original square. How should you respond?

Ethan sees a right triangle whose hypotenuse has length $a$ and whose sides have length $b$ and $c$. When asked about the relationship among the three sides, he says "$a^2+b^2=c^2$." How should you respond?