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PSLE Math: Fractions and Ratios Made Simple

Updated June 11, 2026PSLE
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Quick answer

Feeling stuck on fractions and ratios? You're not alone. Many students lose marks because they rush and miss simple steps. I'll show you how to break down the questions so you can solve them with confidence.

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What you need to know

Fractions and ratios might seem tricky, but they're just ways to show parts of a whole. A fraction tells you how many parts of something you have. A ratio compares two amounts to show how much more or less one is than the other.

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Common Mistakes in Fractions and Ratios

Mistake 1: Confusing Numerator and Denominator

The numerator is the top number; it shows how many parts you have. The denominator is the bottom number; it shows the total number of parts. Mixing them up changes the value.

Mistake 2: Forgetting to Simplify

Always simplify fractions. This means making them as simple as possible by dividing the top and bottom by the same number until you can't anymore.

Mistake 3: Misunderstanding Ratios

Ratios must be compared in the same units. If you're looking at apples and oranges, make sure you're comparing the same thing, like both in dozens.

Mistake 4: Rushing Through Word Problems

Word problems need careful reading. Sometimes, students rush and miss key details. Slow down and underline important parts.

Mistake 5: Ignoring Units in Ratios

Always make sure the units are the same when dealing with ratios. If not, convert them so they match.

Revision checklist

  • Numerator vs Denominator: Double-check which is which.
  • Simplification: Always simplify fractions before finalizing your answer.
  • Word Problems: Underline key numbers and words.
  • Unit Consistency: Ensure ratios compare the same units.
  • Practice: Do a little every day, not all at once.

Exam tip

Presentation is key. Write neatly and align your work to avoid mistakes. Always double-check your units and simplify your fractions. Time management is crucial, so practice under timed conditions.

Worked examples

Question 1

You have 3 red marbles and 9 blue marbles. What is the ratio of red to blue marbles?

Solution

Step 1: Count the number of red marbles: 3.
Why: We need to know how many red marbles we have to form the ratio.

Step 2: Count the number of blue marbles: 9.
Why: We need to know how many blue marbles we have to form the ratio.

Step 3: Write the ratio as 3:9.
Why: Ratios show the relationship between two numbers.

Step 4: Simplify the ratio by dividing both numbers by their greatest common factor, 3.
Why: Simplifying makes the ratio easier to understand. 3:9 becomes 1:3.

Question 2

If 34\frac{3}{4} of a class are girls, what fraction of the class are boys?

Solution

Step 1: Start with the whole class, which is 1.
Why: Fractions are parts of a whole, and the whole is 1.

Step 2: Subtract the fraction of girls from the whole: 1341 - \frac{3}{4}.
Why: This gives us the fraction that represents the boys.

Step 3: Calculate: 134=4434=141 - \frac{3}{4} = \frac{4}{4} - \frac{3}{4} = \frac{1}{4}.
Why: We subtract fractions by finding a common denominator.

Quick summary

  • Fractions and ratios are about parts and comparisons.
  • Always simplify fractions.
  • Ratios need the same units.
  • Read word problems carefully; underline key parts.
  • Practice a little every day to avoid cramming stress.

FAQ

1. What's the difference between a fraction and a ratio?
A fraction shows parts of a whole, while a ratio compares two quantities.

2. How do I simplify a fraction?
Divide the numerator and the denominator by their greatest common factor.

3. Why is it important to read word problems carefully?
Because missing details can lead to wrong answers, it's important to spot key information.

4. How do I compare ratios?
Make sure they have the same units. Convert if necessary.

5. What if I forget the steps during the exam?
Stay calm, take a deep breath, and try to remember to break it down into smaller steps.

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