Fractions IEP goals

By the IEP Atlas editorial teamLast updated November 1, 2026

Short answer

A strong fractions IEP goal names the representation, the fraction set, the task and a criterion with a denominator. Example: given 10 fractions with denominators of 2, 3, 4, 6 and 8, the student will place each on a 0 to 1 number line within one tick mark, scoring 9 of 10 on 3 consecutive biweekly probes. Below are 16 more, grouped by sub-skill.

Fractions are where many students with math disabilities stall, because the rules they learned for whole numbers stop working. A bigger denominator means a smaller piece. Multiplying can make a number smaller. Goals that only ask for procedures, such as "add fractions with unlike denominators," often skip the understanding the procedure depends on.

The 16 goals below are grouped from concept to application. Each has a fictional baseline and links to its template in the library. Numbers are illustrations, not benchmarks. The pillar guide on math IEP goals covers every math area; this page stays with fractions.

Decision table: from student profile to goal

What you see in the work	Sub-skill to target	Measure
Thinks 1/8 is bigger than 1/4	Unit fractions and magnitude	Items correct out of 10
Cannot place 3/4 on a number line	Number line placement	Placements within one tick
Says 2/3 and 4/6 are different amounts	Equivalence	Items correct, with a model or explanation
Adds numerators and denominators (1/2 + 1/3 = 2/5)	Operations with models first	Problems correct
Solves bare problems but not word problems	Applied fraction problems	Problems correct with a complete solution
Grade 7 or older, functional focus	Measurement, recipes, money	Problems or tasks correct

Federal practice guidance on fractions recommends helping students see fractions as numbers with a size, using number lines as a central representation, and making sure students understand why procedures work.^[1] The order of sections follows that advice.

Unit fractions and fraction concepts

1. Name the fraction. Baseline: 4 of 10 correct. Goal: Given 10 area and set models with denominators of 2, 3, 4, 6 and 8, the student will write the fraction shown on 9 of 10 items on 3 consecutive biweekly probes. Template: name the fraction from a model.
2. Partition shapes. Baseline: 3 of 8 equal partitions. Goal: Given 8 rectangles and circles, the student will divide each into halves, thirds or fourths as directed, with parts that look equal in size, on 7 of 8 items across 3 of 4 biweekly probes. Template: partition shapes.
3. Compare unit fractions. Baseline: 5 of 12 correct, chose the larger denominator as larger. Goal: Given 12 pairs of unit fractions, the student will circle the larger fraction and say why ("fewer, bigger pieces") on 11 of 12 pairs on 3 consecutive probes. Template: compare unit fractions.
4. Find the whole. Baseline: 1 of 6 correct. Goal: Given a drawing of a unit fraction such as 1/3 of a strip, the student will draw the whole on 5 of 6 items on 3 of 4 biweekly probes. Template: draw the whole from a part.

Weak: "Will understand fractions." Measurable: goal 3. It names the set (unit fractions), the task (circle and explain) and a criterion out of 12.

Number lines and magnitude

5. Place fractions on a number line. Baseline: 2 of 10 within one tick. Goal: Given a 0 to 1 number line marked in eighths and 10 fractions with denominators of 2, 4 and 8, the student will mark each within one tick mark on 9 of 10 items on 3 consecutive biweekly probes. Template: locate fractions on a number line.
6. Fractions greater than 1. Baseline: 3 of 10 correct. Goal: Given a 0 to 3 number line and 10 fractions including improper fractions and mixed numbers, the student will place each correctly on 8 of 10 items on 3 of 4 biweekly probes. Template: fractions equal to or greater than 1.
7. Benchmark to one half. Baseline: 6 of 15 correct. Goal: Given 15 fractions, the student will sort each as less than, equal to or greater than 1/2 on 14 of 15 items on 3 consecutive probes. Template: compare fractions to one half.

Weak: "Will place fractions on a number line with 80% accuracy." Measurable: goal 5. "80%" of what? A denominator ("9 of 10 items") and a precision rule ("within one tick") make it checkable.

Comparing and equivalent fractions

8. Generate equivalent fractions. Baseline: 3 of 10 correct. Goal: Given 10 fractions and fraction strips, the student will write an equivalent fraction for each and show it with strips on 9 of 10 items on 3 consecutive biweekly probes. Template: generate equivalent fractions.
9. Compare with symbols and explain. Baseline: 7 of 12 correct, no explanations. Goal: Given 12 pairs of fractions with unlike denominators, the student will write <, > or = and explain one comparison per set using a model or benchmark, scoring 11 of 12 correct and 3 of 4 on the explanation rubric, on 3 of 4 biweekly probes. Template: explain a fraction comparison.
10. Order a set. Baseline: ordered 1 of 5 sets correctly. Goal: Given 5 sets of 4 fractions with unlike denominators, the student will order each set from least to greatest on 4 of 5 sets on 3 consecutive probes. Template: order fractions.

Weak: "Will simplify fractions." Measurable: goal 8. Simplifying is one kind of equivalence; target the idea first.

Operations with fractions

11. Add and subtract with like denominators. Baseline: 6 of 12 correct. Goal: Given 12 addition and subtraction problems with like denominators, including mixed numbers, the student will solve 11 correctly on 3 consecutive biweekly probes. Template: like denominators.
12. Unlike denominators. Baseline: 1 of 10 correct; added across. Goal: Given 10 problems with unlike denominators (denominators to 12), the student will find a common denominator and solve 9 correctly on 3 of 4 biweekly probes. Template: unlike denominators.
13. Multiply a fraction by a whole number. Baseline: 2 of 10. Goal: Given 10 problems multiplying a fraction by a whole number, the student will draw a model for the first 3 and solve 9 of 10 correctly on 3 consecutive probes. Template: multiply fractions and whole numbers.
14. Estimate sums with benchmarks. Baseline: 2 of 8 reasonable estimates. Goal: Given 8 fraction addition problems, the student will estimate each sum using 0, 1/2 and 1 before solving and judge whether the exact answer is reasonable, on 7 of 8 items across 3 of 4 probes. Template: estimate fraction sums.

Weak: "Will add, subtract, multiply and divide fractions." Measurable: goal 12. One operation, one problem type, one criterion per goal.

Fraction word problems and applied fractions

15. One-step word problems. Baseline: 2 of 8 correct. Goal: Given 8 one-step fraction word problems read aloud on request, the student will draw a tape diagram and solve 7 correctly on 3 consecutive biweekly probes. Template: fraction word problems.
16. Measurement in fractional inches. Baseline: 3 of 10 correct. Goal: Given a ruler marked in eighths and 10 objects or lines, the student will measure and record each length to the nearest 1/8 inch on 9 of 10 items on 3 of 4 biweekly probes. Template: add fractional measurements.

Weak: "Will apply fractions to real life." Measurable: goal 16. Name the real task.

The fractions goal page lists all the templates, including recipe scaling, fraction of a set and percent conversions. For decimals, see decimals IEP goals.

How to measure progress

Use a short probe of the same length every time: 8 to 15 items of one type, scored as items correct. Give it every two weeks, and weekly if the student is close to a decision point. Record on the accuracy data sheet and graph against a goal line. Percent accuracy works when the item count stays fixed. For explanation goals, add a 4-point rubric.

A filled-in example for goal 5 (number line placement, 10 items):

Probe date	Items within one tick	Errors
Sept 15 (baseline)	2 of 10	Spaced eighths as whole units
Sept 29	3 of 10	Placed 3/4 at 3
Oct 13	5 of 10	Denominators of 8 still off
Oct 27	6 of 10	Halves and fourths correct

The error column tells you what to teach next. Paste any goal you adapt into the goal checker before the meeting.

Writing short-term objectives

Break a fraction goal by fraction set or by representation, not by percent. For goal 12: first, denominators where one is a multiple of the other (1/2 + 1/4); then any denominators to 6; then to 12. The objectives guide shows other ways to split a goal.

Adapting by grade

Grade band	Typical focus	Goals on this page
Grades 3 to 4	Unit fractions, number line, equivalence	1 to 8
Grades 5 to 6	Comparing, operations, word problems	9 to 15
Grades 7 to 8	Operations with mixed numbers, ratios	12 to 15
High school, functional	Measurement, recipes, money	16, plus applied templates

For older students who still lack fraction concepts, keep the concept goals but use age-respectful materials, such as measuring tapes and recipes. The library groups fraction templates for grades 3 to 5 and middle school.

Frequently asked questions

What is a good IEP goal for fractions?

One that names the representation, the fraction set, the task and a criterion with a denominator. For example: place 10 fractions with denominators of 2, 4 and 8 on a number line within one tick mark, 9 of 10 correct on 3 consecutive probes.

Should fraction goals start with procedures or concepts?

Concepts first for most students who struggle. A student who cannot tell that 1/8 is smaller than 1/4 will make errors in every procedure. Number line and comparison goals build the sense of size that operations depend on.

How often should I probe fraction goals?

Every two weeks is a practical default, using the same number and type of items each time. Probe weekly when you need to decide soon whether to change instruction.

Use it in IEP Atlas

Sources

Developing Effective Fractions Instruction for Kindergarten Through 8th Grade, What Works Clearinghouse, Institute of Education Sciences

Written and checked by the IEP Atlas editorial team under our editorial policy. This guide describes general practice and federal rules. It is not legal advice; your state may add requirements, and the IEP team makes the decisions for each student.