Elementary School Math Quiz: Find Unknown In Multiplication Equations
20 questions · exam conditions
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Find Unknown In Multiplication EquationsQuestion 1 of 20

What number makes the equation true: 8×?=488 \times ? = 48?

5
7
6
48
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Elementary School Math Quiz

Elementary School Math Quiz: Find Unknown In Multiplication Equations

Practice Find Unknown In Multiplication Equations in Elementary School Math with focused quiz questions that help you check what you know, review explanations, and build confidence with test-style prompts.

What this quiz covers

This quiz focuses on Find Unknown In Multiplication Equations, giving you a quick way to practice the rules, question types, and explanations that matter most for Elementary School Math.

How to use this quiz

Try each quiz question before looking at the correct answer. Use the explanations to review missed ideas, then come back to similar questions until the pattern feels familiar.

All questions

Question 1

What number makes the equation true: 8×?=488 \times ? = 48?

  1. 5
  2. 7
  3. 6 (correct answer)
  4. 48
Explanation: Since 8 x 6 = 48, the missing number is 6, making Choice C correct. Choice A (5) and Choice B (7) are close numbers that do not satisfy the equation. Choice D (48) repeats one of the given numbers instead of solving for the unknown factor.

Question 2

Determine the missing number in 6×=426 \times \square = 42.

  1. 7 (correct answer)
  2. 36
  3. 8
  4. 6
Explanation: Since 6 times 7 equals 42, the missing number is 7. Choice B, 36, comes from multiplying 6 by 6 instead of finding the missing factor. Choice C, 8, is close to the answer but does not make the equation true. Choice D, 6, is the given factor itself, not the missing number.

Question 3

What number makes 7×=567 \times \square = 56 true?

  1. 7
  2. 9
  3. 8 (correct answer)
  4. 49
Explanation: 8 is correct because 7×8=567 \times 8 = 56. 7 is incorrect; it's the given factor, not the missing one. 9 is incorrect because 7×9=637 \times 9 = 63, not 56. 49 is incorrect; it's 7×77 \times 7, not the missing factor for this equation.

Question 4

Which number completes the equation: 72÷?=872 \div ? = 8?

  1. 7
  2. 10
  3. 8
  4. 9 (correct answer)
Explanation: Since 8×9=728\times 9=72, the missing number is 9, so Choice D is correct. Choice A (7) confuses this fact with a nearby multiplication fact, such as 8×7=568\times 7=56. Choice B (10) is close to the correct answer but does not satisfy the equation. Choice C (8) repeats a number already given in the equation instead of solving for the unknown.

Question 5

Find the unknown number: 7×=567 \times \square = 56.

  1. 8 (correct answer)
  2. 49
  3. 9
  4. 7
Explanation: Since 7 times 8 equals 56, the unknown number is 8. Choice B, 49, comes from multiplying 7 by 7 instead of finding the missing factor. Choice C, 9, is close to the answer but does not make the equation true. Choice D, 7, is the given factor itself, not the unknown.

Question 6

The equation 8×=568 \times \triangle = 56 and ×4=\triangle \times 4 = \square both use the same value for \triangle. What is the value of \square?

  1. 32
  2. 14
  3. 28 (correct answer)
  4. 7
Explanation: Dividing 56 by 8 gives 7, which is the value of triangle. Multiplying 7 by 4 gives 28, so C is correct. Choice A (32) comes from multiplying 8 by 4 instead of using the value of triangle. Choice B (14) comes from dividing 56 by 4 instead of 8. Choice D (7) stops after finding triangle and does not complete the second step to find square.

Question 7

Jake arranged stickers in equal rows. He used 3636 stickers total and made 44 rows. Later, he decided to rearrange the same stickers into 66 equal rows instead. Which equation helps find how many stickers will be in each new row?

  1. 4×9=?4 \times 9 = ?
  2. 6×?=366 \times ? = 36 (correct answer)
  3. ?×4=36? \times 4 = 36
  4. 36×6=?36 \times 6 = ?
Explanation: Jake has 3636 stickers total and wants 66 equal rows, so 6×?=366 \times ? = 36 finds stickers per row. Choice A calculates stickers in the original arrangement. Choice C finds stickers per row in the original 44 rows but doesn't help with the new arrangement. Choice D multiplies total stickers by rows, which doesn't make sense for this problem.

Question 8

The equation ?×7=63? \times 7 = 63 is true. What is the unknown number?

  1. 9 (correct answer)
  2. 8
  3. 7
  4. 6
Explanation: 9 is correct because 9 times 7 equals 63. 8 is incorrect because 8 times 7 equals 56, not 63. 7 is incorrect because it repeats a number already in the equation instead of solving for the unknown. 6 is incorrect because 6 times 7 equals 42, not 63.

Question 9

Maria has 77 boxes of crayons, with the same number of crayons in each box. She counts 4242 crayons in total, then gives away 22 boxes to a friend. Which multiplication equation finds the number of crayons Maria has left after giving away the 2 boxes?

  1. 5×6=?5 \times 6 = ? (correct answer)
  2. 7×?=427 \times ? = 42
  3. 2×6=?2 \times 6 = ?
  4. ?×7=35? \times 7 = 35
Explanation: Each box has 42 divided by 7, which is 6 crayons, and after giving away 2 boxes, Maria has 7 minus 2, which is 5 boxes left, so the crayons she has left is 5 x 6, making Choice A correct. Choice B finds crayons per box, which is a needed step but not the final answer to how many crayons are left. Choice C finds how many crayons were given away, not how many remain. Choice D does not correspond to any step in solving this problem.

Question 10

What is the value of nn in 9×n=819 \times n = 81?

  1. 8
  2. 81
  3. 18
  4. 9 (correct answer)
Explanation: Since 9×n=819 \times n = 81, dividing both sides by 9 shows that n=9n = 9. Choice A (8) is off by one from the correct value. Choice B (81) repeats the product instead of solving for nn. Choice C (18) comes from doubling the correct answer instead of dividing correctly.

Question 11

Which number completes the equation: 20÷?=420 \div ? = 4?

  1. 6
  2. 5 (correct answer)
  3. 4
  4. 24
Explanation: 5 is correct because 20 divided by 5 equals 4. 6 is incorrect because 20 divided by 6 does not equal 4. 4 is incorrect because it repeats a number already in the equation instead of solving for the unknown. 24 is incorrect because it does not match the given equation.

Question 12

Which number completes the equation 42÷6=42 \div 6 = \square?

  1. 7 (correct answer)
  2. 8
  3. 6
  4. 36
Explanation: Since 42÷6=742 \div 6 = 7, the missing number is 7. Choice B (8) is off by one from the correct answer. Choice C (6) repeats the divisor instead of finding the quotient. Choice D (36) comes from subtracting 6 from 42 instead of dividing.

Question 13

What is 30÷530 \div 5?

  1. 5
  2. 6 (correct answer)
  3. 35
  4. 7
Explanation: 30 divided by 5 equals 6, so B is correct. Choice A (5) repeats a number from the problem instead of solving for the quotient. Choice C (35) adds the numbers instead of dividing. Choice D (7) is one more than the correct quotient.

Question 14

Look at this pattern: 3×4=123 \times 4 = 12, 3×5=153 \times 5 = 15, 3×6=183 \times 6 = 18. What is the next equation in the pattern?

  1. 3×8=243 \times 8 = 24
  2. 3×9=273 \times 9 = 27
  3. 4×7=284 \times 7 = 28
  4. 3×7=213 \times 7 = 21 (correct answer)
Explanation: The pattern increases the second factor by 1 each time: 4, 5, 6, so the next equation uses 7, giving 3 times 7, which equals 21, so D is correct. Choice A skips ahead to 8 instead of 7. Choice B skips ahead to 9 instead of 7. Choice C changes the first factor from 3 to 4, which breaks the pattern.

Question 15

Emma has 24 stickers. She plans to share them equally among 4 friends, so each friend would get 6 stickers. But then 2 more friends join, making 6 friends total. If Emma shares all 24 stickers equally among the 6 friends, how many stickers will each friend get?

  1. 3 stickers each
  2. 4 stickers each (correct answer)
  3. 6 stickers each
  4. 2 stickers each
Explanation: With 6 friends now sharing 24 stickers equally, 24 divided by 6 gives 4 stickers each. Choice C is the amount each friend would have gotten before the 2 new friends joined. Choice A and Choice D come from division errors.

Question 16

Which number completes the equation 5×?=305 \times ? = 30?

  1. 7
  2. 6 (correct answer)
  3. 5
  4. 35
Explanation: Since 5×6=305 \times 6 = 30, the missing number is 6. Choice A (7) is off by one from the correct answer. Choice C (5) repeats the known factor instead of solving for the missing one. Choice D (35) is the sum of 5 and 30, not the missing factor.

Question 17

Solve: 56÷7=?56 \div 7 = ? What is ??

  1. 49
  2. 7
  3. 8 (correct answer)
  4. 9
Explanation: Since 7 x 8 = 56, the answer to 56 divided by 7 is 8, making Choice C correct. Choice B (7) repeats the known factor instead of solving for the unknown one. Choice D (9) is close to the correct value but does not satisfy the division. Choice A (49) comes from squaring 7 instead of dividing 56 by 7.

Question 18

A teacher arranges 4848 students into 66 equal groups for a project. How many students are in each group?

  1. 88 students (correct answer)
  2. 66 students
  3. 4242 students
  4. 288288 students
Explanation: Dividing 48 students into 6 equal groups gives 48 divided by 6, which is 8 students per group. Choice B, 6 students, is the number of groups, not the number of students in each group. Choice C, 42 students, comes from subtracting 6 from 48 instead of dividing. Choice D, 288 students, comes from multiplying 48 by 6 instead of dividing.

Question 19

Find the unknown number: 7×=567 \times \square = 56.

  1. 49
  2. 7
  3. 8 (correct answer)
  4. 9
Explanation: Since 7 times 8 equals 56, the unknown number is 8. Choice A, 49, comes from multiplying 7 by 7 instead of finding the missing factor. Choice B, 7, is the given factor itself, not the unknown. Choice D, 9, is close to the answer but does not make the equation true.

Question 20

What number replaces \square in 72÷=872 \div \square = 8?

  1. 9 (correct answer)
  2. 8
  3. 10
  4. 72
Explanation: 9 is correct because 72÷9=872 \div 9 = 8. 8 is incorrect; it's the quotient given in the equation, not the missing divisor. 10 is incorrect because dividing 72 by 10 doesn't equal 8. 72 is incorrect; it's the dividend itself, not the missing number.