Addition · Grade 1 / Grade 2

Addition and Subtraction Word Problems Within 20

A story tells what changes; an equation records that change. Practice finding a new total after counters are added or taken away. Each printable set has six stories with numbers and results within 20.

6 problemsAnswer key includedFree printableA4 & US Letter

Tell what happened before choosing a sign

Grace puts 8 counters on her desk. A friend gives her 5 more. She knows both numbers matter, but she is not sure whether to add or subtract. Before writing a sign, she acts out the story: start with eight, then bring five more into the same group.

At the start: 8 counters.

What changes: 5 counters are added.

What we need: the number of counters now.

8 + 5 = 13

Grace has 13 counters now.

Now change the action. Grace starts with 8 counters and gives 5 away. Move five counters out of the group. Only three remain, so this story is represented by 8 − 5 = 3. The numbers are the same as before, but the action and the answer are different.

A short reading routine

  1. Say what is being counted.
  2. Find the starting amount.
  3. Describe whether something joins the group or leaves it.
  4. Say what the question asks you to find.
  5. Write an equation and finish with an answer about the counters.

Do not rush to circle numbers before understanding the situation. A quick sketch of dots can show which amount is present first and which amount changes. The equation should describe that sketch.

If the child gets the subtraction right but writes the addition sign: ask them to read the whole equation aloud. “Eight plus five equals three” does not describe the counters being taken away. Check both the calculation and the sign, rather than looking only at the final number.

Move from counting every counter to making ten

Grace can solve 8 + 5 without counting all thirteen counters from one. Eight needs two more to make ten. Split the five new counters into two and three: use two to complete ten, then add the remaining three. Splitting five changes how the counters are grouped, not how many she receives.

Complete a group of 10

8 original + 2 new = 10

Keep the other 3

The 5 new counters are 2 + 3.

8 + 5 = 8 + 2 + 3 = 10 + 3 = 13

If the child answers 15 after making ten, ask which counters have already been moved. Adding all five again counts the two moved counters twice. Point to the two used to fill the ten and the three left over.

Choose a strategy that fits the numbers

A known double: for 6 + 7, start with 6 + 6 = 12 and add one more. This works because seven is one more than six. It is not a reason to change every addition problem into a double.

A related addition fact: for 13 − 5, ask “Five and what make thirteen?” Since 5 + 8 = 13, the remaining amount is eight. Another way is to remove three to reach ten, then remove the other two: 13 − 3 − 2 = 8. Both account for the five taken away.

Count on for a small change: for 14 + 2, say fifteen, sixteen. The starting number fourteen is already present; it is not the first added counter. Making ten is not necessary for every problem.

Use the same stories for Grades 1 and 2

Grade 1: act out the joining or taking-away event and match it to an equation. Counters and drawings are welcome. Separate understanding the story from carrying out the calculation.

Grade 2: after identifying the operation, ask the child to explain a mental strategy or use a known fact. Return to objects when needed, then connect that model to a shorter calculation. An adult can read the story aloud; slow reading should not be mistaken for weak number facts. These six random stories support practice, but do not test every fact or prove that all one-digit addition facts have been memorized.

What if a story includes zero?

Receiving zero counters means the original amount stays the same. Giving away all the counters leaves zero. Use the actual objects to show that zero is a possible quantity, not a missing instruction.

Support reading without supplying the operation

If decoding the sentence takes all the child's attention, an adult can read it aloud once. Then let the child retell the event and decide what to do. Asking “What happens to the group?” gives more useful information than telling them to add whenever they see a familiar word.

This first set uses short joining and taking-away stories with the result unknown. Finding an unknown starting amount or comparing two people's amounts requires other story structures; those are not mixed into this set.

Change the question when the child is ready

When Grace can explain stories with the result unknown, keep the numbers small and change what is missing. “After 5 counters arrive, there are 13. How many were there before?” asks for a starting amount: 13 − 5 = 8. “There were 13 counters and 8 remain. How many were taken away?” asks for the change: 13 − 8 = 5.

These are next-step examples, not extra questions on this printable. Try finding the starting amount or finding the amount used. If the child is unsure which calculation fits, use choose-an-equation practice. If the story is understood but the arithmetic is difficult, stay with counters or number-fact practice first.

Make a practice set

Choose what to print. Selecting both shows the answer key on screen and prints the questions followed by the answers.

Print materials

After the practice

Check the equation as well as the answer. Ask the child what each number represents and whether the final amount fits the action. If the equation matches the story but the arithmetic is wrong, practice that fact separately before returning to another story.

More about addition · Grade 1 worksheets · Grade 2 worksheets

Grade 1 selected skill connection: 1.OA.A.1 (result-unknown joining and taking-away stories). See the Common Core grade guidance. This worksheet does not cover every requirement in the standard.

Grade 2 selected skill connection: Supporting 2.OA.B.2: explain mental addition and subtraction strategies within 20 through one-step stories; not a full fact-recall assessment. See the Common Core grade guidance. This worksheet does not cover every requirement in the standard.