My child is struggling with fractions. Where do I start?
Put the worksheet aside for a moment. Draw a rectangle and ask, “Can you show me three quarters?” Wait before correcting. Does your child make four equal parts, shade three, and explain that the entire rectangle is one whole? That explanation tells you more than a page of copied answers.
If the parts are unequal, begin with equal sharing. If the picture is right but the numbers are reversed, connect the fraction notation to the drawing. If both are secure, ask whether six eighths would show the same amount. Choose the first step that needs attention.
Three questions to try without a timer
- Draw three quarters of a rectangle. What does each number tell you?
- Which is greater, one third or one sixth of the same whole? Show why.
- Show a fraction equal to one half, with a different denominator.
What to listen for, and what to try next
For 3/4, look for four equal parts with three shaded. If parts are unequal, fold a paper strip into four before drawing again.
One third is greater than one sixth: each third covers two sixths of the same whole. If your child chooses one sixth because six is larger, use the comparison activity.
Examples include 2/4 or 3/6. Ask your child to show that the shaded length stays the same. If they can name an equivalent fraction but cannot show it, use the equivalent-fractions guide.
These are conversation starters, not a scored assessment. One answer does not establish mastery or diagnose a learning difficulty. Check another example on a different day.
How to explain fractions to a child
A fraction describes a number of equal parts of a whole. In 3/4, the denominator, 4, names the size of each part: quarters. The numerator, 3, counts how many of those parts we have. Start with the meaning before asking your child to remember the vocabulary.
Keep the whole the same
Take two equal-length paper strips. Fold one into halves and the other into quarters. Line up their ends. One half covers two quarters, so 1/2 = 2/4. Unfolding or drawing extra divisions does not create more paper.
A half of a large sheet can be physically larger than a half of a small sheet. When comparing fraction values with pictures, use equal wholes. Ask “a fraction of what?” whenever a picture or word problem changes the whole.
Show that fractions are numbers, too
Draw a line from 0 to 1. Mark four equal intervals, then label the points 0, 1/4, 2/4, 3/4 and 1. Count the spaces, not just the tick marks. One half lands at exactly the same point as two quarters.
Extend the line to 2, keeping the same spacing. Five quarters is one quarter beyond 1. This helps avoid another trap: assuming every fraction must be less than one.
Let your child explain before you give the rule
Try “show me what changed” or “where is the whole?” instead of repeating “multiply the top and bottom”. The multiplication rule is useful once the picture makes sense. If your child is stuck on a multiplication fact, work out that fact together, then return to the fraction idea.
A short fractions activity for home
Allow about ten minutes as a starting point, and stop sooner if your child is tired. You need paper, a pencil and 16 counters, buttons or small blocks. Pick one activity rather than completing all of them at once.
Activity 1: rename the same amount
Draw two equal bars. Split each into four equal parts and shade three. Split every part of the second bar in half. Ask: “How many parts now? How many shaded? Did the shaded amount change?”
Worked answer and a fresh check
The second bar has eight equal parts, with six shaded. Therefore 3/4 = 6/8. Both counts doubled because every quarter became two eighths. For a fresh check, draw 2/3 and split each third into two. The result is 4/6.
Activity 2: add pieces of the same size
Draw one bar split into eight equal parts. Mark three parts with dots, then mark two other parts with crosses. What fraction is marked altogether? Why does the denominator stay eight?
Worked answer and a fresh check
Five of the eight parts are marked: 3/8 + 2/8 = 5/8. We joined counts of eighths; we did not split the whole into smaller pieces. Try 1/6 + 3/6 next. The answer is 4/6, also equal to 2/3. If your child writes 4/12, revisit why we do not add denominators.
Activity 3: find a fraction of a collection
Place 16 counters on the table. Ask your child to find 3/4 of them by making four equal groups, then taking three groups. Ask what “one whole” means in this problem.
Worked answer and a fresh check
The whole is all 16 counters. Each of the four groups has four counters. Three groups contain 12, so 3/4 of 16 = 12. A fresh check is 2/3 of 15: five in each group, then ten in two groups. Read fractions of an amount for more examples.
Finish by asking your child to explain one answer without looking at the solution. Note the step that needed a prompt. Next time, change the numbers but keep the same idea; repeating the identical answer can hide uncertainty.
Considering support beyond this guide?
If the same difficulty keeps returning, bring one example and your child’s explanation to the free 50-minute session. Tell us the grade and school curriculum so we can discuss an appropriate next step.
Explore CBSE Maths tutoring, ICSE Maths tutoring or support for international families. You can check ongoing class packs and pricing before deciding.
Explain it, then practise with Fraction Visuals
Example from Fraction Visuals. Menus may differ from this screenshot.
Fraction Visuals lets children work with shaded fractions and equivalent amounts. Use it after the paper activity so your child can connect the picture on screen to the idea they have just explained.
- Before choosing an answer, ask your child to identify the whole and count its equal parts.
- When comparing two pictures, ask what amount each represents. More shaded pieces does not necessarily mean a greater fraction.
- After a correct match, ask for a new equivalent fraction on paper. This checks whether the idea transfers beyond that screen.
Fraction Visuals is free to play; sign-in is optional. You can also use the explanations and paper activities in this guide without an account.
Use the game for visual fraction practice, then try a fresh drawing on paper. Draw two equal-sized rectangles: shade one half of the first and one quarter of the second. Ask which shaded amount is larger and why the wholes must be the same size. This is a practice check, not a complete assessment of fraction arithmetic or school readiness. A desktop or tablet gives you room to discuss the diagrams together.
Try Fraction VisualsFractions help for Grade 4, Year 4 and Year 5
Grade and year numbers are not interchangeable across countries. The notes below identify selected curriculum expectations so you can choose a starting point; this guide does not cover the entire curriculum. Follow your child’s school sequence when it differs.
England: Year 4 fractions
The national curriculum includes equivalent fractions, fractions of quantities, and addition and subtraction with the same denominator. Start with our visual equivalents and fractions of an amount. In the addition guide, begin with matching denominators.
England: Year 5 fractions
Expect work on equivalent fractions, mixed numbers, and addition and subtraction where denominators match or one is a multiple of the other. Use 1/2 + 3/8 = 4/8 + 3/8 = 7/8 to connect equivalence to addition. Mixed-number and multiplication work needs further practice beyond this guide. See England’s mathematics programme of study.
US: Grade 4 fraction help
Common Core Grade 4 includes explaining equivalence with models, comparing fractions and adding or subtracting like-denominator fractions. General addition with unlike denominators comes in Grade 5. Begin with comparison and the like-denominator examples; do not treat harder questions as a Grade 4 readiness test. US school requirements can vary. Grade 4 standards · Grade 5 standards.
India, Australia, New Zealand and the Middle East
Use your child’s actual chapter and school curriculum to select an activity. Country alone does not identify the syllabus. For textbook-specific help, check the book title, edition and chapter heading before choosing practice. These examples teach shared fraction concepts; they are not an answer key for a particular book.
When should I ask a teacher for help with fractions?
If your child repeatedly cannot explain equal parts, changes the whole without noticing, or becomes upset even with short supported tasks, take two or three examples of their working to their teacher. Ask which prerequisite to revisit and which representation the class uses. Avoid using a single game score to decide whether tutoring is needed.
If your child can explain a picture but struggles with written calculations, keep the model alongside the symbols. If the drawing itself is difficult, return to folding or sharing objects. More questions are useful only when the practice targets the step that needs attention.
Bring the confusing question to a free session
In a free 50-minute session, a BananaLearn teacher can discuss your child’s reasoning and the next learning step. Tell us their grade or year, school curriculum and time zone, and mention the fraction example they found difficult. We confirm curriculum and scheduling fit before arranging lessons.
Request a free sessionSee ongoing class pricing · Information for international families
Further reading and how this guide was prepared
The activities and worked examples on this page are original BananaLearn content prepared with AI assistance and checked for arithmetic and page behaviour. They have not been independently teacher-reviewed. Read our authoring approach.
For additional activities involving sharing, measurement and number lines, see the US Institute of Education Sciences guide, Learning About Fractions at Home. Curriculum links above support the selected grade and year notes, not a claim of endorsement.