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RMO 2025 Full Solution Q1 | Complete Regional Mathematical Olympiad Paper Discussion | Step-by-Step

RMO 2025 Full Solution Q1 | Complete Regional Mathematical Olympiad Paper Discussion | Step-by-Step Olympiad Math Guide

(a) Let n ≥ 3 be an integer. Find a configuration of n lines in the plane which has
exactly
(i) n − 1 distinct points of intersection;
(ii) n distinct points of intersection;
(b) Give configurations of n lines that have exactly n+1 distinct points of intersection
for (i) n = 8 and (ii) n = 9

Unlock the complete solution discussion of the Regional Mathematical Olympiad (RMO) 2025 in this detailed, step-by-step problem-solving session.
Whether you’re preparing for INMO, RMO, USAMO, AMC, AIME, Olympiad Maths, or simply love challenging mathematical thinking, this video is designed to strengthen your conceptual understanding.

In this video, I explain:

🔹 Full RMO 2025 paper analysis
🔹 Step-by-step solutions to every question
🔹 Olympiad-level problem-solving strategies
🔹 Logical reasoning, number theory, algebra, geometry & combinatorics
🔹 Tips to improve speed, accuracy, and mathematical thinking

This session is perfect for students preparing for:

• RMO / INMO / IMO
• PRMO / IOQM
• AMC / AIME / HMMT
• Global math competitions
• School & college students who want to sharpen analytical skills

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If you want a detailed solution of any specific question from RMO 2025, feel free to ask in the comments!

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