1. B
Self-directed exploration aligns with adult learning and advanced mathematical thinking.

2. B
Simulated exams reflect actual IMO demands.

3. B
IMO success requires deep mastery of core areas.

4. B
Guided discussion helps learners understand abstract reasoning.

5. B
Probing questions promote independent thinking.

6. B
Written proofs reveal reasoning quality.

7. B
Conceptual understanding is central to IMO problems.

8. B
Logical progression supports skill development.

9. B
Specific feedback improves reasoning accuracy.

10. B
Resilience is built by normalizing struggle.

11. B
Creative problem solving defines IMO-level thinking.

12. B
Workshops encourage active engagement.

13. B
Stepwise explanation clarifies complex proofs.

14. B
Reflection deepens learning.

15. B
Portfolios show growth over time.

16. B
Meaningful challenges motivate adult learners.

17. B
Practice with feedback builds proof skills.

18. B
Self-correction strengthens understanding.

19. B
IMO grading prioritizes rigor and logic.

20. B
Explaining reasoning enhances understanding.

21. B
Multiple strategies support transfer.

22. B
Gradual challenge builds confidence.

23. B
Intermediate steps reveal misconceptions.

24. B
Intrinsic motivation drives advanced learning.

25. B
Structured collaboration enhances problem solving.

26. B
Original reasoning ensures ethical practice.

27. B
Mock Olympiads mirror real conditions.

28. B
Data-driven review improves curriculum quality.

29. B
Timely feedback supports correction.

30. B
Metacognition improves problem-solving skills.

31. B
Ability to solve unfamiliar problems signals readiness.

32. B
Challenging problems foster deep understanding.

33. B
Growth in reasoning and confidence reflects effective mentoring.

34. B
Solving diverse problems and reflecting develops pattern recognition essential for combinatorics.

35. B
Reviewing solutions with emphasis on logical flow ensures understanding of proof construction.

36. B
Guided geometric construction encourages independent problem-solving skills.

37. B
Progressive exercises in number theory build deep reasoning skills.

38. B
Multi-step algebra problems assess strategic reasoning and application.

39. B
Targeted feedback on reasoning enhances combinatorial argumentation and understanding.