Grade 2 Missing Addend Addition Worksheets

Start with eight focused practice problems, then use the answer key below to check the worksheet.

Practice Worksheet

Grade 2 Missing Addend Addition Practice

Solve each problem. Show your work.

  1. 1.
    38 + ___ = 45
  2. 2.
    36 + ___ = 43
  3. 3.
    64 + ___ = 69
  4. 4.
    46 + ___ = 47
  5. 5.
    38 + ___ = 39
  6. 6.
    86 + ___ = 89
  7. 7.
    28 + ___ = 32
  8. 8.
    96 + ___ = 98
Show answer key
  1. Question 1: 7
  2. Question 2: 7
  3. Question 3: 5
  4. Question 4: 1
  5. Question 5: 1
  6. Question 6: 3
  7. Question 7: 4
  8. Question 8: 2

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About These Worksheets

Grade 2 students extend missing addend problems to two-digit numbers, applying regrouping concepts when needed to find the answer.

Missing addend worksheets present problems like 7 + __ = 12, where students must find the unknown number that completes an addition sentence rather than simply computing a sum. This small shift in format has an outsized effect: it introduces algebraic thinking years before students see a formal equation with a variable, and it strengthens the connection between addition and subtraction as inverse operations.

To solve a missing addend problem, students typically reason "what do I need to add to 7 to reach 12?" — which is functionally a subtraction problem in disguise. Practising this skill helps students see addition and subtraction as two views of the same relationship, a concept that pays off throughout elementary math and directly prepares students for solving equations in later grades.

Skills Practised

  • Solving addition sentences with an unknown addend
  • Using the relationship between addition and subtraction to find missing values
  • Reasoning about "how many more" to reach a target sum
  • Checking a missing addend answer by substituting it back into the equation
  • Building early algebraic thinking through fill-in-the-blank equations

Parent Tip: Frame missing addend problems as questions instead of equations — ask "7 and what makes 12?" rather than reading the blank as a fill-in-the-box exercise. It keeps the reasoning natural.

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