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Fraction Multiplication Challenge

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Fraction Multiplication Challenge worksheet preview

Fraction Multiplication Challenge

Fractions illustration

🎯 Learning Goal

I can... multiply fractions with unlike denominators and simplify my answers correctly.

Success Criteria:

✅ I can multiply the numerators together.
✅ I can multiply the denominators together.
✅ I can simplify my answer to lowest terms.
✅ I can convert improper fractions to mixed numbers when needed.

📌 Remember: To multiply fractions, multiply the numerators together, then multiply the denominators together. Always simplify your answer! Example: 1/2 × 2/3 = (1×2)/(2×3) = 2/6 = 1/3

✏️ Part 1: Solve the Problems

Directions: Multiply each pair of fractions. Show your work in the box and write your simplified answer on the line.

1. (Level 1 — Starter)   1/2 × 1/3 = _______
2. (Level 1 — Starter)   2/5 × 1/4 = _______
3. (Level 1 — Starter)   3/4 × 2/3 = _______
4. (Level 2 — On Track)   3/5 × 5/6 = _______
5. (Level 2 — On Track)   4/7 × 3/8 = _______
6. (Level 2 — On Track)   5/6 × 2/9 = _______
7. (Level 2 — On Track)   7/8 × 4/5 = _______
8. (Level 3 — Challenge)   5/9 × 3/10 = _______
9. (Level 3 — Challenge)   7/12 × 8/9 = _______
10. (Level 3 — Challenge)   11/12 × 6/7 = _______

🌟 Part 2: Word Problem & Reflection

11. Word Problem: Sarah is baking cookies. The recipe calls for 3/4 cup of sugar, but she wants to make only 2/3 of the recipe. How much sugar does she need? Show your work and write your answer in a complete sentence.
12. Reflection: How do you know when a fraction answer needs to be simplified? Explain in 1–2 sentences.

🚀 Extension Activity (For Advanced Learners)

Create your own real-world word problem that requires multiplying two fractions with unlike denominators. Write the problem, solve it, and explain your thinking below.

♿ Support Strategies

🔵 Dyslexia-Friendly Tip: Use your finger or a ruler to track each problem one at a time. Read each fraction aloud before solving.

🟡 Extra Support: Use fraction tiles or draw a model to help visualize the multiplication before solving.

🟢 Early Finishers: Try solving problems 8–10 using cross-cancellation (simplifying before multiplying). Does it give the same answer?

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