Use the given exchange rate to convert the amount from pounds into euros, taking care with decimal accuracy.
Estimate first, then calculate accurately. Do not round during intermediate steps.
At Higher GCSE level, currency conversion questions are designed to test careful decimal multiplication, correct interpretation of exchange rates, and accurate rounding. Exchange rates with three decimal places are particularly effective at revealing small calculation errors, which is why they are commonly used in Higher-tier exams.
An exchange rate such as £1 = €1.305 means that one pound is worth one euro and 30.5 cents. Because the exchange rate is greater than 1, converting from pounds to euros will increase the numerical value of the amount. Recognising this before calculating helps you judge whether your final answer is sensible.
Before starting the calculation, it is helpful to estimate. Rounding €1.305 to €1.30 gives a quick approximation. Multiplying £195 by €1.30 would give €253.50, so the correct answer should be slightly higher than this estimate.
To avoid errors, use a clear and structured method:
Rounding during intermediate steps is one of the most common reasons students lose marks on Higher-tier currency questions.
Suppose the exchange rate is £1 = €1.312.
Convert £168 to euros.
Step 1: Estimate first. £170 × 1.3 ≈ €221, so the answer should be close to this.
Step 2: Multiply: 168 × 1.312 = 220.416
Step 3: Round to two decimal places → €220.42
If £1 = €1.287 and someone exchanges £245:
245 × 1.287 = 315.315 → €315.32
Accurate currency conversion is essential in many real-world situations, including:
Why do Higher GCSE questions use three-decimal exchange rates?
They test precision, careful calculation, and rounding discipline.
Should I always estimate first?
Yes. Estimation helps you judge whether your final answer is reasonable.
Do I always round to two decimal places?
Yes, because currency values are normally written to two decimal places.
For Higher GCSE currency conversion, always estimate first, calculate using full precision, and round only once at the end. This habit greatly reduces errors.
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