Mathematics

Why it works: Working your way through mistakes = learning! Struggle activates deeper thinking.

• Instead of looking up answers right away, try different approaches first.
• Reference: How to overcome your mistakes (TED-Ed)

Why it works: Retrieval strengthens memory and helps retain concepts longer.

• Actively recall concepts instead of just re-reading notes.
• Use flashcards, practice problems, or write down steps from memory before checking your work.
• Reference: Exam Series: Retrieval Practice (StudySmarter UWA)

Why it works: Self-reflection strengthens problem-solving skills.

• Don’t just think about the what of learning—think about the how.
• After solving a problem, ask yourself:
  • What are you trying to learn? What do you already know?
  • What strategy did you use? How are you trying to learn it?
  • Did you make mistakes? Is your strategy working?
  • What could you try differently next time?

Start early & space it out

• Begin revising before the course ends
• Space out your review—revisit material multiple times
• Don’t just focus on the hard parts—review everything

Practice > Reading

• Do lots of exam-style problems, not just read notes
• Time yourself on past exams if possible
• Link course theory directly to problems as you revise

Use read-aloud tools

• Try browser tools or apps like the Read Aloud browser extension
• More options: Best Text-to-Speech Tools
• Hearing and seeing math terms can boost comprehension

Learn the application, not just the theory

• Don’t rely only on memorizing definitions or proofs
• Practice applying concepts to unfamiliar question types

Build a realistic plan

• Create a simple revision schedule to cover all material
• Repeat past papers—helps recognize patterns in questions

Ask for help

• Talk to your instructors if you’re stuck—they want to help!

Acknowledgement: Adapted from a student blog by Kaden, University of Edinburgh, 2024

Maybe, if you use it wisely. Think of AI like a calculator or study buddy: it can support your learning, but it’s not always accurate, and it shouldn’t replace your own thinking.

Smart ways to use AI:

• Ask for explanations: “What’s the power rule, and how does it work?”
• Clarify word problems: “I’m confused by this word problem—what am I solving for?”
• Get study tips: “Is there an easy way to remember derivative rules?”
• Break down concepts: “What’s a limit? Can you explain with an example?”
• Work through examples: “Show me the steps to solve f(x) = 3x² – 2x + 4.”
  • Tip: Ask for the steps, not just the answer.
• Generate practice problems:
  • Ask for similar problems to ones you've seen
  • Try quiz formats for self-testing (but double-check the answers)
  • Use AI to create new versions of textbook questions for extra practice

Use caution:

• Don’t rely on AI for just answers—understand the steps
• Check accuracy against your course materials
• Never use AI during tests unless your instructor says it’s allowed

Bottom line: Use AI to help you understand, practice, and reflect, not to skip the work.