Math IEP Goals: 40 Measurable Examples (K–5)

A measurable math IEP goal names the problem type and materials, the specific skill, the criterion (accuracy, number correct, or time), and how many probes must meet it, starting from the student’s baseline. Math needs are often foundational: a 4th grader struggling with multiplication may really need place value. Below are 40 sample goals from kindergarten through 5th grade, organized by skill, plus tips for baselines and data. Treat each one as a draft for your IEP team.

The math goal formula

Given [materials / problem type], the student will [skill] with [accuracy or rate] on [number] of [number] probes, as measured by [method], by [date].

Two common criterion types:

• Accuracy: “with 80% accuracy” or “8 of 10 problems correct.” Best for concepts and problem solving.
• Rate: “20 correct facts in 1 minute” or “within 2 minutes.” Best for fluency.

Write the baseline into the present levels with the same measure: “On three probes in September, the student answered a median of 6 of 20 addition facts within 10 correctly in 2 minutes, counting on fingers for most.”

Number sense and counting (1–8)

1. Given a set of up to 20 objects, the student will count them with one-to-one correspondence and state the total in 4 of 5 trials.
2. The student will count aloud from 1 to 100 by ones without errors in 3 consecutive trials.
3. Given number cards 0–20, the student will name each number with 90% accuracy across 3 probes.
4. Given a number between 1 and 100, the student will count on from that number to 10 more in 4 of 5 trials.
5. Given two groups of objects up to 10, the student will identify which has more, fewer or the same in 8 of 10 trials.
6. Given a quantity from 1 to 10 shown on a ten frame, the student will state how many without counting each dot in 8 of 10 trials.
7. The student will skip count by 2s, 5s and 10s to 100 with 100% accuracy in 3 of 4 trials.
8. Given two numbers up to 1,000, the student will compare them using >, < or = with 90% accuracy on 3 consecutive probes.

Math facts and fluency (9–16)

9. Given 20 addition facts within 10, the student will answer correctly within 2 minutes with 90% accuracy on 3 consecutive weekly probes.
10. Given 20 mixed addition and subtraction facts within 20, the student will answer correctly with 90% accuracy within 2 minutes on 3 consecutive weekly probes.
11. Given a number up to 10, the student will state the number that makes 10 (e.g., 7 and 3) within 3 seconds in 9 of 10 trials.
12. Given 30 multiplication facts with factors 0–5, the student will answer at least 25 correctly in 2 minutes on 3 of 4 probes.
13. Given 40 mixed multiplication facts 0–10, the student will answer 36 correctly in 3 minutes on 3 consecutive probes.
14. Given 20 division facts related to known multiplication facts, the student will answer with 90% accuracy across 4 probes.
15. Given a related fact family (e.g., 3, 8, 24), the student will write all four facts correctly in 4 of 5 trials.
16. When solving a fact they don’t know, the student will use a taught strategy (doubles, make 10, skip counting) and explain it in 4 of 5 opportunities.

Place value and computation (17–26)

17. Given a two-digit number, the student will represent it with base-ten blocks and state the tens and ones in 9 of 10 trials.
18. Given a three-digit number, the student will write it in expanded form with 90% accuracy across 3 probes.
19. Given 10 two-digit addition problems without regrouping, the student will solve them with 90% accuracy in 4 of 5 trials.
20. Given 10 two-digit addition problems with regrouping, the student will solve them with 80% accuracy in 4 of 5 trials.
21. Given 10 three-digit subtraction problems with regrouping, including across zeros, the student will solve them with 80% accuracy on 3 consecutive probes.
22. Given a number up to 1,000, the student will round it to the nearest 10 and 100 with 90% accuracy across 3 probes.
23. Given 10 problems multiplying a two-digit number by a one-digit number, the student will solve them with 80% accuracy using a taught strategy (area model or algorithm) in 4 of 5 trials.
24. Given 10 division problems with one-digit divisors, the student will solve them and state the remainder with 80% accuracy in 4 of 5 trials.
25. Given a multi-digit problem, the student will estimate the answer first and judge whether the final answer is reasonable in 4 of 5 trials.
26. Given a computation checklist, the student will line up digits by place value and check each step, reducing errors to no more than 1 per 10 problems across 3 probes.

Fractions and decimals (27–31)

27. Given a shape divided into equal parts, the student will name the fraction shaded with 90% accuracy across 3 probes.
28. Given fractions with denominators 2, 3, 4, 6 and 8, the student will place them on a number line with 80% accuracy in 4 of 5 trials.
29. Given two fractions, the student will compare them using models or benchmark fractions and explain the answer in 8 of 10 trials.
30. Given 10 problems adding or subtracting fractions with like denominators, the student will solve them with 80% accuracy across 3 probes.
31. Given decimals to the hundredths, the student will read, write and compare them with 85% accuracy in 4 of 5 trials.

Money, time and measurement (32–36)

32. Given a mix of coins totaling up to $1.00, the student will count the value correctly in 8 of 10 trials.
33. Given a price under $5.00 and a set of bills and coins, the student will select enough money to pay in 4 of 5 trials.
34. Given an analog clock, the student will tell time to the nearest five minutes in 9 of 10 trials.
35. Given a start and end time within the same hour, the student will find the elapsed time with 80% accuracy in 4 of 5 trials.
36. Given a ruler, the student will measure objects to the nearest inch and half-inch with 90% accuracy across 3 probes.

Word problems and reasoning (37–40)

37. Given a one-step addition or subtraction word problem read aloud, the student will draw a model, write an equation and solve it correctly in 4 of 5 trials.
38. Given a two-step word problem at grade level, the student will identify the question, the needed information and the operations, and solve correctly in 3 of 4 trials.
39. Given a word problem, the student will use a taught problem-solving checklist (read, underline the question, draw, solve, check) independently in 4 of 5 opportunities.
40. Given a solved problem, the student will explain the strategy used in a complete sentence or with a labeled drawing in 4 of 5 trials.

Choosing the right goal

A few questions help narrow it down:

• Where does the student break down? Watch them solve a few problems aloud. Is it the facts, the place value, the reading of the problem, or the reasoning?
• What unlocks the most grade-level work? Place value and fact fluency often do.
• Is the problem reading, not math? If a student solves problems read aloud but not independently, reading may be the barrier. That calls for an accommodation or a reading goal, not a harder math goal.
• Is attention or task initiation part of it? That may need a functional goal; see behavior IEP goals.

Data collection made simple

• Build a set of 10–15 probes at the same difficulty for each goal.
• Probe weekly or every other week, on the same day if possible.
• Record accuracy or correct-per-minute in a simple table, and graph it monthly.
• Note supports used (manipulatives, number line, read-aloud) so the team can see if independence is growing.

Families see math progress on the report card too. Our math report card comments use the same skill language, which keeps your messages consistent.

Drafting with AI, safely

An AI assistant can turn “4th grader, 6 of 20 facts within 10 in 2 minutes” into clean goal language quickly. Keep it general, never enter names or identifying details, and remember the team decides the final goal.

Start with the basics in how to write IEP goals, and find goals for every area in our IEP goal bank.