Gain an overview of the American Math Competitions, its format, and expectations. Learn how these contests can sharpen both analytical and critical thinking skills.

Dive into foundational strategies that tackle challenging math problems, from working backwards to strategic guess-and-check methods, building a strong analytical framework.

Explore fundamental number theory concepts like primes, divisibility, and modular arithmetic. Understand how these elements fit into competition-style questions.

Apply number theory to real AMC-style problems. Strengthen your problem-solving approach by blending strategic thinking with numerical tools.

Examine central geometric principles involving angles, triangles, and circles. Gain confidence applying theorems and proofs in a contest environment.

Enhance geometry skills by tackling higher-level problems. Integrate geometric theorems with systematic problem-solving strategies learned so far.

Learn combinatorial fundamentals, encompassing permutations, combinations, and related counting methods that underpin many contest problems.

Work on challenging questions that fuse number theory, geometry, and combinatorics. Draw upon expert-level problem-solving strategies across different math domains.

Develop systematic approaches for pacing and prioritizing during competitions, ensuring efficient problem selection and optimal resource allocation.

Review key takeaways from all modules and plan your practice regimen. Explore how to leverage contest experiences for continued growth in mathematics.