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πŸ”¬ Science ⏱ 3 min read

Ratios and Fractions: What's the Difference?

Learn how ratios and fractions are similar but different ways of comparing numbers and amounts.

Age 9–12
KS2 Maths KS3 Maths Ages 10-14
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What is a Ratio?

A ratio is a way of comparing two or more amounts. It tells you the relationship between different quantities. For example, if a recipe says you need 2 cups of flour to 1 cup of sugar, that's a ratio of 2:1. The ratio shows how much of one thing you need compared to another thing.

Ratios use a colon (:) to separate the numbers. So 3:5 means three parts to five parts. Ratios are really useful when you want to compare different things or scale recipes and amounts up or down.

Think of it like a playlist: if you have a ratio of 3:2 for pop songs to rock songs, that means for every 3 pop songs, you have 2 rock songs. It describes the balance between the two types.

What is a Fraction?

A fraction represents a part of a whole. When you cut a pizza into 8 slices and eat 3 slices, you've eaten 3/8 of the pizza. The number on top (called the numerator) shows how many parts you have. The number on the bottom (called the denominator) shows how many equal parts the whole is divided into.

Think of it like a chocolate bar: if your chocolate bar has 10 squares and you eat 4 squares, you've eaten 4/10 of the bar. The fraction tells you exactly what portion of the whole you've got.

How Are They Different?

The key difference is what they describe. A fraction is always about part of one whole thing. A ratio compares two or more separate amounts to each other.

Here's another way to think about it: if you have 4 apples and 6 oranges, the ratio is 4:6 (or 2:3 when simplified). But if you have 10 pieces of fruit total and 4 of them are apples, the fraction is 4/10 (or 2/5 simplified). The fraction tells you what part of all the fruit is apples. The ratio tells you the relationship between apples and oranges.

Fractions always add up to make one whole, while ratios are just about comparing amountsβ€”they don't have to add up to anything specific. Both are important tools in maths for understanding how quantities relate to each other!

Test yourself 🧠

This quiz is calibrated for KS2 Maths.

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