Grade 6 Math · Ratios and Rates

Grade 6 Ratios and Rates Practice Test

Build Grade 6 Math skills with five 10-question practice tests on ratios, equivalent ratios, rates, unit rates, proportional relationships, tables, equations, and real-world problems.

Ratios and Rates Practice Tests

These Grade 6 Math practice tests help students compare quantities and solve proportional problems. Students practice ratio notation, equivalent ratios, simplest form, rates, unit rates, ratio tables, double number lines, equations, scale drawings, speed, price comparisons, and real-world applications.

Skills covered

  • Writing and interpreting ratios in the correct order
  • Finding equivalent ratios and simplifying ratios
  • Solving ratio tables and proportional relationships
  • Finding rates and unit rates with clear units
  • Comparing prices, speeds, quantities, and scale relationships
  • Using fractions, equations, tables, and double number lines
  • Checking reasonableness, units, scale factors, and real-world meaning

How to use these practice tests

Write the quantities in the order named in the question. Keep labels and units attached to each value, then use a common scale factor or divide to find a unit rate. When a fraction or ratio appears, use the mathematical notation and check the result against the context.

For more Grade 6 Math practice, return to the Grade 6 Math category.

4. Test

Grade 6 Ratios and Rates Practice Tests

A 10-question Grade 6 Math practice test on ratios, equivalent ratios, rates, unit rates, proportional relationships, tables, equations, and real-world problems.

Write quantities in the correct order, keep units clear, use equivalent relationships, and check whether each answer is reasonable.

10 Questions
0/10 Questions0 %
Correct 0
Incorrect 0
Unanswered 10
1. QuestionMultiple choice

A recipe uses 2 cups of flour for every 1 cup of sugar. How much flour is needed for 3 cups of sugar?

Please select an answer first.

Correct answer: A

The correct answer is 6 cups.

  1. Identify the ratio or rate: Write the quantities in the order given and keep the units or labels clear.
  2. Use equivalent relationships: Multiply the flour amount by 3: 2×3=62 \times 3 = 6 cups.
  3. Check the result: The correct choice is 6 cups.

Multiply the flour amount by 3: 2×3=62 \times 3 = 6 cups.

2. QuestionMultiple choice

A map scale says 1 inch represents 5 miles. How many miles are represented by 3 inches?

Please select an answer first.

Correct answer: B

The correct answer is 15 miles.

  1. Identify the ratio or rate: Write the quantities in the order given and keep the units or labels clear.
  2. Use equivalent relationships: Multiply the map distance by the scale: 3×5=153 \times 5 = 15 miles.
  3. Check the result: The correct choice is 15 miles.

Multiply the map distance by the scale: 3×5=153 \times 5 = 15 miles.

3. QuestionMultiple choice

A runner travels at 45 miles per hour for 2 hours. How far does the runner travel?

Please select an answer first.

Correct answer: C

The correct answer is 90 miles.

  1. Identify the ratio or rate: Write the quantities in the order given and keep the units or labels clear.
  2. Use equivalent relationships: Use distance = rate times time: 45×2=9045 \times 2 = 90 miles.
  3. Check the result: The correct choice is 90 miles.

Use distance = rate times time: 45×2=9045 \times 2 = 90 miles.

4. QuestionMultiple choice

What is 34\frac{3}{4} of 20?

Please select an answer first.

Correct answer: D

The correct answer is 15.

  1. Identify the ratio or rate: Write the quantities in the order given and keep the units or labels clear.
  2. Use equivalent relationships: Find three fourths by dividing 20 by 4 and multiplying by 3: 20÷4×3=1520 \div 4 \times 3 = 15.
  3. Check the result: The correct choice is 15.

Find three fourths by dividing 20 by 4 and multiplying by 3: 20÷4×3=1520 \div 4 \times 3 = 15.

5. QuestionMultiple choice

Which table shows a proportional relationship?

Please select an answer first.

Correct answer: A

The correct answer is A table where every value of yy is 4 times the matching value of xx..

  1. Identify the ratio or rate: Write the quantities in the order given and keep the units or labels clear.
  2. Use equivalent relationships: A proportional relationship has a constant ratio or constant multiplier between corresponding values.
  3. Check the result: The correct choice is A table where every value of yy is 4 times the matching value of xx..

A proportional relationship has a constant ratio or constant multiplier between corresponding values.

6. QuestionMultiple choice

A cyclist travels 12 miles every hour. Which equation gives distance dd after hh hours?

Please select an answer first.

Correct answer: B

The correct answer is d=12hd = 12h.

  1. Identify the ratio or rate: Write the quantities in the order given and keep the units or labels clear.
  2. Use equivalent relationships: The constant rate is 12 miles per hour, so distance equals 12 times the number of hours.
  3. Check the result: The correct choice is d=12hd = 12h.

The constant rate is 12 miles per hour, so distance equals 12 times the number of hours.

7. QuestionMultiple choice

A car uses 8 gallons to travel 240 miles. What is the fuel rate in miles per gallon?

Please select an answer first.

Correct answer: C

The correct answer is 30 miles per gallon.

  1. Identify the ratio or rate: Write the quantities in the order given and keep the units or labels clear.
  2. Use equivalent relationships: Divide miles by gallons: 240÷8=30240 \div 8 = 30 miles per gallon.
  3. Check the result: The correct choice is 30 miles per gallon.

Divide miles by gallons: 240÷8=30240 \div 8 = 30 miles per gallon.

8. QuestionMultiple choice

Which rate is greater: 5 items in 2 minutes5 \text{ items in } 2 \text{ minutes} or 7 items in 3 minutes7 \text{ items in } 3 \text{ minutes}?

Please select an answer first.

Correct answer: D

The correct answer is 5 items in 2 minutes5 \text{ items in } 2 \text{ minutes}.

  1. Identify the ratio or rate: Write the quantities in the order given and keep the units or labels clear.
  2. Use equivalent relationships: The rates are 5÷2=2.55 \div 2 = 2.5 and approximately 7÷3=2.337 \div 3 = 2.33. Therefore, 5 items in 2 minutes is greater.
  3. Check the result: The correct choice is 5 items in 2 minutes5 \text{ items in } 2 \text{ minutes}.

The rates are 5÷2=2.55 \div 2 = 2.5 and approximately 7÷3=2.337 \div 3 = 2.33. Therefore, 5 items in 2 minutes is greater.

9. QuestionMultiple choice

Which representation can help compare two quantities that grow at a constant ratio?

Please select an answer first.

Correct answer: A

The correct answer is A double number line with matching values connected by equal scale factors..

  1. Identify the ratio or rate: Write the quantities in the order given and keep the units or labels clear.
  2. Use equivalent relationships: A double number line can show equivalent ratios and how two quantities scale together.
  3. Check the result: The correct choice is A double number line with matching values connected by equal scale factors..

A double number line can show equivalent ratios and how two quantities scale together.

10. QuestionMultiple choice

How is a ratio different from a rate?

Please select an answer first.

Correct answer: B

The correct answer is A rate compares quantities with different units, while a ratio may compare quantities with the same or different units..

  1. Identify the ratio or rate: Write the quantities in the order given and keep the units or labels clear.
  2. Use equivalent relationships: Both compare quantities, but a rate emphasizes different units and often leads to a unit rate.
  3. Check the result: The correct choice is A rate compares quantities with different units, while a ratio may compare quantities with the same or different units..

Both compare quantities, but a rate emphasizes different units and often leads to a unit rate.

Frequently asked questions about Grade 6 Ratios and Rates

What topics are covered?

The page covers ratio notation, equivalent ratios, simplifying ratios, rates, unit rates, proportional relationships, tables, equations, scale drawings, and real-world applications.

Why are units important in rate problems?

Units show what each quantity measures and help students divide in the correct order, compare rates, and check whether an answer makes sense.

How many questions are on this page?

The page includes five mini tests with 10 questions each, for 50 Grade 6 Ratios and Rates questions in total.