Interleaved practice: why mixing topics helps you learn
TutorAura guide · Updated
Most textbook exercises are blocked: twenty questions on the same method in a row. Interleaved practice mixes different types of problems together, so each question requires you to work out which method to use. It feels harder and slower, but research shows it often leads to better results on later tests, especially in maths (Rohrer and Taylor, 2007).
The reason is simple. In a blocked set, you know the method before you read the question. On a real test, choosing the method is half the challenge.
Key takeaways
- Interleaving mixes problem types; blocking groups them together.
- It trains you to recognise which method a problem needs.
- It feels harder during practice, which is part of why it works.
- Learn a new method with a short block, then mix it with others.
What the research shows
In one study, college students learned to calculate the volumes of different solids. Students who practised with problems mixed together performed much better on a test a week later than students who practised each type in a block, even though the blocked group did better during practice itself (Rohrer and Taylor, 2007).
Interleaving has also helped in other kinds of learning. In a study where people learned to recognise painters' styles, seeing paintings by different artists mixed together led to better recognition of new paintings than seeing each artist's paintings in a block (Kornell and Bjork, 2008).
Why it works
- Choosing the method. Interleaving forces you to identify what kind of problem you're facing, which is exactly what tests require.
- Noticing differences. Seeing different problem types side by side highlights what makes each one different.
- Built-in spacing. Mixing topics naturally spreads out practice on each one, which also helps memory. See spaced repetition.
Blocked vs interleaved: an example
Blocked set (all the same type):
- Solve
- Solve
- Solve
Interleaved set (mixed types):
- Solve
- Find the area of a circle with radius 5 cm
- Increase 80 by 15%
- Solve
- Simplify
In the interleaved set, every question starts with a decision: what kind of problem is this, and which method fits?
How to use it
- Learn something new with a short block. When a method is brand new, a few examples in a row help you understand it.
- Then mix it in. Once you can do it, practise it alongside earlier topics.
- Build mixed sets for revision. Take questions from several chapters, shuffle them, and work through them.
- Use past papers. Exam papers are naturally interleaved.
- Expect it to feel harder. Making more mistakes during mixed practice is normal; it's a sign you're learning the decision, not just the steps.
Does it work for every subject?
The strongest evidence is in maths and for learning to tell similar categories apart. Interleaving is most useful when topics are related enough to be confused with each other (different types of equations, similar historical causes, different chemical reactions). Mixing completely unrelated subjects in one session doesn't give the same benefit. Researchers also note that the evidence base is still growing, so combine interleaving with the best-established techniques: active recall and spacing.
Using an AI tutor
Building good mixed sets takes effort. An AI tutor can do it for you: ask TutorAura for "ten mixed questions on this term's algebra and geometry", and it checks your working, so you find out straight away whether you chose the right method. See also how to revise for GCSE Maths and how to study math.
Frequently asked questions
What is interleaved practice?
Mixing different types of problems or topics in one practice session, instead of practising one type at a time.
Is interleaving better than blocked practice?
For later tests, often yes, especially in maths. Blocked practice can still help when you first learn a method.
Why does interleaving feel harder?
Because you have to decide which method each question needs. That extra effort is part of what makes it effective.
Should I mix completely different subjects?
The benefit comes mostly from mixing related topics that could be confused. Mixing unrelated subjects is fine for variety but isn't the same technique.
Sources
- The shuffling of mathematics problems improves learning. Instructional Science (Rohrer and Taylor), 2007.
- Learning Concepts and Categories: Is Spacing the Enemy of Induction?. Psychological Science (Kornell and Bjork), 2008.
- Improving Students' Learning With Effective Learning Techniques. Psychological Science in the Public Interest (Dunlosky et al.), 2013.
Keep reading
Spaced repetition: how to remember more by studying less at once
Why spreading study over time beats cramming, and a simple schedule you can start today.
Active recall: the study technique that beats rereading
Why testing yourself beats rereading, and five practical ways to do it for any subject.
How to study math: do problems, mix them up, and learn from mistakes
Practise problems instead of re-reading, mix topics, keep a mistakes log and space it out, with a sample study week.
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