Three different orange juice packs are sold in a shop. Find which one gives the best value for money.
Always compare prices using the same unit, such as cost per litre.
Best value questions are a common topic in GCSE Maths and appear frequently in real-life situations such as shopping, budgeting, and comparing deals. The key idea behind these problems is that prices alone cannot be compared fairly unless the quantities are the same. A larger item may cost more overall but still be better value if it costs less per unit.
In this question, the products are orange juice packs with different sizes and prices. Because the quantities are measured in litres, the fairest way to compare them is to calculate the cost per litre. This creates a common unit, allowing a direct comparison.
This method works for all similar problems, whether you are comparing food, fuel, fabric, or mobile phone data.
A supermarket sells three bottles of milk:
To compare fairly, calculate the cost per litre:
The bottle with the lowest cost per litre would be the best value option.
Best value calculations are used every day. Supermarkets display price-per-unit labels on shelves to help customers compare products quickly. Fuel prices are often compared by cost per litre, and mobile phone contracts are compared by cost per gigabyte of data.
Understanding this skill helps you make informed financial decisions and avoid misleading deals.
Do I always divide price by quantity?
Yes. When finding value, dividing the total cost by the amount gives the cost per unit.
What if quantities are in different units?
Convert them into the same unit first (for example, millilitres to litres).
Is this topic assessed in exams?
Yes. Best value problems commonly appear in GCSE Maths Foundation papers.
Whenever you see a comparison involving prices and sizes, pause and ask: What is the cost per unit? This single question will guide you to the correct method every time.
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