AQAGCSEMathematicsStatistics

Quartiles

AQA GCSE Mathematics practice questions with step-by-step solutions

Start Practicing Now

Generate unlimited Quartiles questions. Choose your difficulty level, get instant feedback, and master this topic.

Unlimited questionsDetailed solutionsAQA exam style
Start Practice

Sample Questions

Try before you start

Preview AQA GCSE style questions on Quartiles. Click "Show Solution" to see the step-by-step answer.

Preview Mode: These are placeholder questions. Start practicing to get real AI-generated exam questions!

EasyQuestion 1
[2 marks]
[Sample GCSE AQA question on Quartiles - Easy difficulty] This question tests foundational understanding of Quartiles. Real exam-style questions will appear here once content is generated.
Solution for Question 1
MediumQuestion 2
[4 marks]
[Sample GCSE AQA question on Quartiles - Medium difficulty] This question requires applying Quartiles concepts to a problem. Multi-step working is expected.
Solution for Question 2
HardQuestion 3
[6 marks]
[Sample GCSE AQA question on Quartiles - Hard difficulty] This challenging question combines Quartiles with other concepts. Extended working and clear reasoning required.
Solution for Question 3

Want more questions like these?

Generate Unlimited Questions

About Quartiles in AQA GCSE

Quartiles divide an ordered data set into four equal parts. The lower quartile (Q1) is the value one-quarter of the way through the data, the median (Q2) is halfway, and the upper quartile (Q3) is three-quarters of the way through. To find quartiles, first arrange your data in ascending order. For the lower quartile, find the median of the lower half of the data. For the upper quartile, find the median of the upper half. When the data set has an odd number of values, don't include the median in either half when finding Q1 and Q3. Quartiles are particularly useful when comparing data sets or identifying how spread out the middle 50% of data is. They're less affected by extreme values than the range, making them more reliable for describing typical spread. In AQA GCSE Maths exams, you'll find quartiles from raw data, stem-and-leaf diagrams, and cumulative frequency graphs. From cumulative frequency graphs, read across from n÷4 for Q1 and 3n÷4 for Q3, where n is the total frequency.

What you'll practice

Exam-style questions matching the AQA specification, from basic to challenging

How it works

AI generates unique questions each time, with full worked solutions and mark schemes

Related Statistics Subtopics

Other AQA GCSE Mathematics Topics

More AQA GCSE Mathematics Practice

Back to all Statistics subtopics

⚠️ Connection Issue

Having trouble connecting to our servers. Some features may be limited.