This question helps you practise finding 20% of a number — an essential GCSE Maths skill often used in real-world contexts such as sales, diet plans, and business growth.
Think of 20% as one-fifth of the total. Divide the number by 5 or find double the 10% value to estimate quickly.
When you read 20%, it means '20 out of every 100'. In other words, it represents one-fifth of the total quantity. In GCSE Maths, percentages like 20% are commonly used to describe parts, comparisons, or changes. Understanding 20% helps with discounts, taxes, data analysis, and even sports statistics.
The basic formula for percentage calculations is:
\[ \text{Percentage of a number} = \dfrac{\text{Percentage}}{100} \times \text{Number} \]
So, \( 20\% \text{ of } n = 0.2n \) or equivalently \( \dfrac{1}{5} \times n \). This is a simple and consistent rule that works for any number, big or small.
These show that once you know one-fifth of a number, you’ve automatically found 20%.
Percentages like 20% appear in countless real-life contexts. Here are some examples to make the concept more visual and relatable:
These examples show how percentages are not just mathematical ideas — they describe real-world relationships and trends.
Finding 20% is easy using mental shortcuts. Because 20% equals one-fifth, just divide the number by 5. For example, 20% of 400 = 400 ÷ 5 = 80. If you already know 10%, you can double it: 10% of 400 = 40, so 20% = 80. These tricks make it possible to check answers without a calculator — very useful in non-calculator GCSE papers.
Q1: How do I find 40% of a number?
Double the 20% value. For example, 40% of 90 = (20% of 90) × 2 = 18 × 2 = 36.
Q2: What’s the easiest way to check my answer?
Estimate. Since 20% is one-fifth, the answer should be roughly a fifth of the number.
Q3: How do I find 80%?
Subtract 20% from the full value. For instance, 80% of 250 = 250 − 50 = 200.
20% represents one-fifth of a total. To find it, multiply by 0.2 or divide by 5. This idea connects many real GCSE Maths topics, including ratio, proportion, and financial literacy. Estimation is key — if your answer isn’t close to one-fifth of the original number, check your calculation again. The more you practise with different contexts, the more confidently you’ll handle all percentage questions in exams and daily life.
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