Your comprehensive guide to navigating the RTO process, mastering advanced concepts, and accessing essential study materials.
Students in Nepal reach the International Mathematical Olympiad (IMO) through several selection stages. Each stage narrows the pool and trains the students who advance.
The first step. Open to thousands of students across districts in Nepal.
Top performers from districts compete at the provincial level.
The elite few battle it out nationally to enter the training camp.
Intensive training for the national team prospects.
Representing Nepal on the global stage.
Final stageSharpen your problem-solving skills with a diverse set of District Mathematical Olympiad practice questions. Each set is designed to challenge and prepare you for the real competition.
Follow this structured path to master Olympiad mathematics step-by-step.
Goal: Build strong school math fundamentals & start problem-solving mindset.
Use AoPS Prealgebra; revise school math concepts
Learn GCD, LCM, intro to modular arithmetic
Study triangles, circles, coordinate geometry
Counting, permutations, combinations
Time management, elimination strategies
Goal: Deepen concepts, transition to intermediate problem-solving.
Inequalities, quadratic equations
Modular arithmetic, Diophantine equations
Cyclic quadrilaterals, similarity
Graph theory basics, pigeonhole principle
Goal: Learn proof-writing and advanced problem-solving.
Practice clear, logical solutions
Symmetric polynomials, AM-GM, Cauchy-Schwarz
Euler’s theorem, Chinese Remainder Theorem
Radical axis, transformations
Inclusion–exclusion, generating functions
Goal: Reach international competition level.
Advanced inequalities, functional equations
Quadratic residues, hard Diophantine problems
Inversions, homothety, projective geometry
Advanced graph theory, extremal problems
Timed 6-problem practice sets
Focused training on problem areas
Study materials chosen by the MIN team for Olympiad preparation.