Lesson 02: Representing Ratios with Diagrams | Unit 2: Introducing Ratios

Multiple Select

Here is a diagram that describes the cups of green and white paint in a mixture. Select **all** the statements that correctly describe this diagram.

• The ratio of cups of white paint to cups of green paint is 2 to 4.

• For every cup of green paint, there are two cups of white paint.

• The ratio of cups of green paint to cups of white paint is $$4:2$$ .

• For every cup of white paint, there are two cups of green paint.

• The ratio of cups of green paint to cups of white paint is $$2:4$$ .

Draw

Create a diagram to represent the quantities of each ingredient in the snack mix recipe, which includes 2 cups of raisins, 4 cups of pretzels, and 6 cups of almonds.

Multiple Choice

Using your diagram, complete the sentence: The ratio of raisins to pretzels to almonds is $$\underline{\hspace{.5in}} : \underline{\hspace{.5in}} : \underline{\hspace{.5in}}$$ .

• 2 : 1 : 3
• 5 : 3 : 2
• 3 : 2 : 1
• 1 : 2 : 4

Multiple Choice

Using your diagram, complete the sentence: There are $$\underline{\hspace{.5in}}$$ cups of pretzels for every cup of raisins.

• 3
• 5
• 2
• 1

Multiple Choice

Using your diagram, complete the sentence: There are $$\underline{\hspace{.5in}}$$ cups of almonds for every cup of raisins.

• 1
• 2
• 4
• 3

Multiple Choice

Complete the equation with a number that makes it true: $$\frac{1}{8}\cdot8\ =\$$ _______

• 1
• 4
• 2
• 0

Multiple Choice

Complete the equation with a number that makes it true: $$\frac{1}{8}\cdot7=$$ ______

• 0.5
• 1.25
• 0.875
• 2

Multiple Choice

Complete the equation with a number that makes it true: $$\frac{3}{8}\cdot7$$

• 2.625
• 1.5
• 3.75
• 4.2

Multiple Choice

Complete the equation with a number that makes it true: $$\frac{3}{8}\cdot8$$

• 2
• 1
• 4
• 3

Draw

Create a diagram to represent the quantities of each ingredient in the smoothie recipe, which calls for 3 cups of milk, 2 frozen bananas, and 1 tablespoon of chocolate syrup.