The AIME program is designed for high-performing students
who want to advance their mathematical problem-solving
skills and prepare for higher-level competitions.
Designed for students who ave completed or are excelling in AMC 10/12.
Focus on challenging. multi-step, integer answer problems.
Prepare for AIME and beyond with structured practice and mock tests.
Explore the core mathematical areas covered in the AIME program and develop the advanced
problem-solving skills needed to excel.
Gain the advanced problem-solving techniques and confidence
you need to excel in the AIME and beyond.
Learn with structured guidance designed for ambitious students.
Build knowledge across Mathematics, Physics, and advanced problem solving.
Move beyond routine questions with challenging probiems and applications.
Develop logical reasoning, analytical thinking, and independent problem-solving skilis.
Got questions? Find answers here! Explore common inquiries about our services, tutors, and learning experience. Need more help? Contact us anytime!
AIME (American Invitational Mathematics Examination) is an advanced mathematics competition that follows AMC 10/12 and focuses on challenging problem-solving, logical reasoning, and precise mathematical thinking.
AIME preparation is ideal for students who have qualified through AMC 10/12 and want to develop the advanced problem-solving skills needed for AIME-level mathematics.
The program covers:
Students study advanced algebra, polynomials, equations, inequalities, sequences, functions, and functional equations through challenging competition-style problems.
Number Theory includes divisibility, modular arithmetic, prime numbers, Diophantine equations, remainders, GCD/LCM, and advanced number theory techniques.
Students work on Euclidean and coordinate geometry, circles, triangles, similarity, area and volume, and geometric transformations.
The program covers advanced counting, permutations, combinations, casework, recursion, combinatorial identities, and the pigeonhole principle.
Students learn advanced probability concepts including conditional probability, expected value, and problems combining probability with counting techniques.
