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.

1. 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

What is a ratio?

Please select an answer first.

Correct answer: A

The correct answer is A comparison of two quantities by division..

  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 ratio compares two quantities and shows how much of one quantity there is compared with another.
  3. Check the result: The correct choice is A comparison of two quantities by division..

A ratio compares two quantities and shows how much of one quantity there is compared with another.

2. QuestionMultiple choice

A basket has 3 red apples and 5 green apples. What is the ratio of red apples to green apples?

Please select an answer first.

Correct answer: B

The correct answer is 3:53:5.

  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 first quantity is red apples and the second is green apples, so the ratio is 3:53:5.
  3. Check the result: The correct choice is 3:53:5.

The first quantity is red apples and the second is green apples, so the ratio is 3:53:5.

3. QuestionMultiple choice

Which ratio is equivalent to 2:32:3?

Please select an answer first.

Correct answer: C

The correct answer is 4:64:6.

  1. Identify the ratio or rate: Write the quantities in the order given and keep the units or labels clear.
  2. Use equivalent relationships: Multiplying both parts of 2:32:3 by 2 gives 4:64:6.
  3. Check the result: The correct choice is 4:64:6.

Multiplying both parts of 2:32:3 by 2 gives 4:64:6.

4. QuestionMultiple choice

What is the simplest form of 12:812:8?

Please select an answer first.

Correct answer: D

The correct answer is 3:23:2.

  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 both parts by their greatest common factor, 4: 12÷4=312 \div 4 = 3 and 8÷4=28 \div 4 = 2.
  3. Check the result: The correct choice is 3:23:2.

Divide both parts by their greatest common factor, 4: 12÷4=312 \div 4 = 3 and 8÷4=28 \div 4 = 2.

5. QuestionMultiple choice

The ratio of blue beads to white beads is 2:32:3. If there are 10 blue beads, how many beads are there altogether?

Please select an answer first.

Correct answer: A

The correct answer is 25 beads.

  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 scale factor from 2 blue beads to 10 is 5. There are 3×5=153 \times 5 = 15 white beads, so the total is 25.
  3. Check the result: The correct choice is 25 beads.

The scale factor from 2 blue beads to 10 is 5. There are 3×5=153 \times 5 = 15 white beads, so the total is 25.

6. QuestionMultiple choice

What does the ratio 4:74:7 mean?

Please select an answer first.

Correct answer: B

The correct answer is For every 4 of one quantity, there are 7 of the other quantity..

  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 ratio compares corresponding quantities in a stated order: 4 parts to 7 parts.
  3. Check the result: The correct choice is For every 4 of one quantity, there are 7 of the other quantity..

A ratio compares corresponding quantities in a stated order: 4 parts to 7 parts.

7. QuestionMultiple choice

Which ratio represents 5 cats to 8 dogs?

Please select an answer first.

Correct answer: C

The correct answer is 5:85:8.

  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 first number counts cats and the second number counts dogs, so the ratio is 5:85:8.
  3. Check the result: The correct choice is 5:85:8.

The first number counts cats and the second number counts dogs, so the ratio is 5:85:8.

8. QuestionMultiple choice

There are 3 boys and 5 girls in a club. What is the ratio of boys to all students?

Please select an answer first.

Correct answer: D

The correct answer is 3:83:8.

  1. Identify the ratio or rate: Write the quantities in the order given and keep the units or labels clear.
  2. Use equivalent relationships: There are 3+5=83 + 5 = 8 students altogether, so boys to all students is 3:83:8.
  3. Check the result: The correct choice is 3:83:8.

There are 3+5=83 + 5 = 8 students altogether, so boys to all students is 3:83:8.

9. QuestionMultiple choice

A table shows 2 notebooks for every 5 pencils. How many notebooks are needed for 15 pencils?

Please select an answer first.

Correct answer: A

The correct answer is 6 notebooks.

  1. Identify the ratio or rate: Write the quantities in the order given and keep the units or labels clear.
  2. Use equivalent relationships: Since 15 is 3×53 \times 5, multiply 2 by 3: 2×3=62 \times 3 = 6 notebooks.
  3. Check the result: The correct choice is 6 notebooks.

Since 15 is 3×53 \times 5, multiply 2 by 3: 2×3=62 \times 3 = 6 notebooks.

10. QuestionMultiple choice

Which question best uses a ratio?

Please select an answer first.

Correct answer: B

The correct answer is How many red tiles are there compared with blue tiles in a design?.

  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 ratio is useful when comparing two quantities, such as red tiles and blue tiles.
  3. Check the result: The correct choice is How many red tiles are there compared with blue tiles in a design?.

A ratio is useful when comparing two quantities, such as red tiles and blue tiles.

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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.