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Primary Mathematics: Why Decimals Trip Up Singapore Students

Updated June 14, 2026Primary
Tutorly.sg editorial team
Singapore-focused study guides aligned to MOE exam formats.
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Quick answer

Decimals can feel tricky, but it often comes down to missing the basics. Many students lose marks because they don't fully understand place value or how decimals relate to fractions. Once you see these connections, decimals become much easier to manage.

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What you need to know

Decimals are numbers with a dot, called a decimal point. This point separates whole numbers from parts of a whole. For example, in 3.5, the 3 is a whole number, and .5 means half. Understanding this concept is key to working with decimals.

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Visualising Decimals

Imagine a pizza cut into 10 equal slices. If you eat 3 slices, you've eaten 0.3 of the pizza. This is the same as 3/10 in fraction form. Visualising decimals like this helps make sense of them.

Quick check

Let's try a quick test to see if this makes sense:

  1. If you drink 0.4 of a litre of juice, how many tenths of a litre did you drink?
  2. Write 0.75 as a fraction.
  3. What is 1.2 in terms of whole numbers and tenths?

Answers:

  1. 4 tenths
  2. 75/100 or simplified, 3/4
  3. 1 whole and 2 tenths

Common mistakes students make

  1. Misreading the decimal place: A common error is mixing up tenth and hundredth places. Remember, the first digit after the decimal is the tenths place, the second is the hundredths.

  2. Treating decimals like whole numbers: Many students forget that decimals are parts of a whole. For example, 0.5 is not the same as 5.

  3. Adding zeros incorrectly: Adding unnecessary zeros can change the value of the number. For example, 0.50 is the same as 0.5, but 0.500 is not different from 0.5.

Exam tip

Always double-check your decimal places. In exams, ensure your decimal points are clear and correctly placed. This small step can save you from losing valuable marks.

Worked examples

Question 1

Convert 0.6 to a fraction.

Solution

Step 1: Write 0.6 as a fraction over 10.

Why: The first digit after the decimal is in the tenths place.

Step 2: 0.6 becomes 610\frac{6}{10}.

Why: This is because 6 is in the tenths place.

Step 3: Simplify 610\frac{6}{10} to 35\frac{3}{5}.

Why: Both 6 and 10 can be divided by 2.

Question 2

What is 1.25 as a mixed number?

Solution

Step 1: Separate 1.25 into 1 and 0.25.

Why: 1 is the whole number, and 0.25 is the fraction part.

Step 2: Convert 0.25 to a fraction over 100.

Why: The second digit after the decimal is in the hundredths place.

Step 3: 0.25 becomes 25100\frac{25}{100}.

Why: 25 is in the hundredths place.

Step 4: Simplify 25100\frac{25}{100} to 14\frac{1}{4}.

Why: Both 25 and 100 can be divided by 25.

Step 5: Combine 1 and 14\frac{1}{4} to form the mixed number 1141\frac{1}{4}.

Why: The mixed number includes both the whole number and the fraction.

Quick summary

  • Decimals separate whole numbers from parts of a whole.
  • Visualise decimals with real-life examples like pizza slices.
  • Common mistakes include misreading decimal places and treating decimals like whole numbers.
  • Always check decimal points in exams.
  • Convert decimals to fractions by considering their place value.

FAQ

1. How do I convert a decimal to a fraction?

Write the decimal as a fraction with 1 as the denominator. Move the decimal point to the right until you have a whole number, adjusting the denominator to a power of 10.

2. Why do we use decimals instead of fractions?

Decimals make it easier to perform calculations like addition and subtraction, especially with money and measurements.

3. What's the difference between 0.5 and 0.50?

They represent the same value. The extra zero in 0.50 doesn't change its value but can be used for precision.

4. How can I avoid common decimal mistakes in exams?

Practice identifying decimal places and converting between decimals and fractions. Also, check your work for misplaced decimal points.

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