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The Maths League - [OCL] - [IOQM, RMO, INMO, IMO, ISI, CMI, AMC, AIME]

The Maths League - [OCL] - [IOQM, RMO, INMO, IMO, ISI, CMI, AMC, AIME]

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#️⃣ The Mathematics League - [OCL] ✨ 📩 For Contact: t.me/MathsOCL?direct ⚠️ Promotion can be done only in Discussion Group with prior permission from Owner❗️ 📌Official Discussion Group of [OCL] - https://t.me/+SOQ2BkL-y3kzMGVl

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Easy but Useful! Prove that the result of the n choose r formula is always an integer! 🎉✨

Nice Problem, Source: NT Concepts and Problems - Titu Andreescu sir
Nice Problem, Source: NT Concepts and Problems - Titu Andreescu sir

Harvard MIT Mathematics Tournament (HMMT) Invitational Round Problems and Solutions Compendium (2013-2026)
@MathsOCL

HMMT Feb 2015 Invitational Problem 1 🥶
HMMT Feb 2015 Invitational Problem 1 🥶

📚 AoPS Category-Wise Problem Collection
Sharpen your Olympiad preparation with carefully organized problem sets from Art of Problem Solving (AoPS).
🔹️ Number Theory 🔹️ Geometry 🔹️ Combinatorics 🔹️ Algebra
✨ Every category includes: 🔹️ Introductory Problems – Build your fundamentals. 🔹️ Intermediate Problems – Perfect for strengthening your problem-solving skills (IOQM level). 🔹️ Olympiad Problems – Challenge yourself with RMO/INMO-level questions.
🎯 Start from the level that matches your current preparation and gradually work your way up. Consistent practice is the key to Olympiad success! 💪
@MathsOCL

looks easy even is easy but has a a very beautiful idea behind it
looks easy even is easy but has a a very beautiful idea behind it

Another Method Using Radical Centre
Another Method Using Radical Centre

Diagram of this problem should be like this
Diagram of this problem should be like this