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100

What is a ratio?

 A comparison of two quantities

100

What is a rate?

A ratio that compares two different kinds of quantities, usually involving time.

100

What is a proportional relationship?

A relationship where two quantities increase or decrease at the same rate.

100

Identify the independent and dependent variable. 

The number of students in a class s, and the number of desk needed D.

Independent: s 

Dependent: d 

200

If there are 3 apples and 5 oranges, what is the ratio of apples to oranges?


3:5

200

If you travel 60 miles in 1 hour, what is your speed in miles per hour?

60 miles per hour 

200

If the number of apples is proportional to the number of pies, and 4 apples make 1 pie, how many apples are needed for 3 pies?

12 apples

200

Identify the independent and dependent variable. 

The number of candles on a birthday cake, c, and that person's age, a.

Independent: a 

Dependent: c 

300

 Write the ratio of 8 to 12 in simplest form.

2:3

300

If a car uses 4 gallons of gas to travel 100 miles, what is the rate in miles per gallon?

25 miles per gallon

300

If a recipe is doubled, how does that affect the proportions of ingredients?

All ingredients are multiplied by 2.

300

Andre uses 2 scoops of lemonade mix for each batch of lemonade he makes. Write an equation that models the total scoops (s) of lemonade mix Andre uses for batches (b). 

2b = s 

400

If the ratio of boys to girls in a class is 4:5, how many boys are there if there are 20 girls?

16 Boys 

400

 A worker earns $300 for 15 hours of work. What is the rate of pay per hour?

$20 per hour

400

 If a car travels at a constant speed, which of the following is true: the distance is proportional to time?

Yes, if speed is constant

400

Lana walks for 5 minutes at the start of each run. The equation that models the total amount of time Lana spends exercising (t) after running for (r) minutes is? 

5+ r = t

500

If a recipe calls for a ratio of 2 cups of flour to 3 cups of sugar, how many cups of flour are needed for 9 cups of sugar?

6 cups of flour

500

If a recipe requires 3 cups of flour for every 2 cups of sugar, what is the rate of flour to sugar?

3:2

500

Can you give an example of a proportional relationship in everyday life?

For instance, the cost of gas is proportional to the number of gallons purchased.

500

Andi makes $0.25 for each bar of sap she sells. The equation that models the total amount of money Andi makes (m) after selling (b) bars of soap is? 

0.25b = m