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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Try this problem

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try everyone Two simple polygons P and Q have equal area. Prove that one may dissect P into finitely many polygonal pieces, which can be rearranged to form Q.✅

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Try this question guys

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Guys, try this question

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Try this geometry question

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Try this ezz geometry question

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Another Easy Problem from AIME

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Easy AMC Problem

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Iranian Combinatorics Olympiad (ICO) Compendium (2021 - 2025)

@MathsOCL

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📢 Iranian Combinatorics Olympiad (ICO) Compendium (2021–2025)! 🇮🇷📚

⚠️ Recommendation: Attempt these PYQs after completing your core preparation, as they are best used for practice, revision, and exposure to high-level Olympiad problems.

📅 Competition Stages 🔹 Round 1: Introductory / Short Answer 🔹 Round 2: Advanced / Proof-Based

🏆 Participant Categories 🔹 Junior: Grade 8 or below 🔹 Intermediate: Grade 10 or below 🔹 Advanced: Grade 12 or below 🔹 Open: No age restrictions

 📖 Happy Problem Solving!

Join for more: @MathsOCL

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Photo from Rajesh Nayan

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Can anyone pls solve this and send me the solution 🙏🙏

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Guys try out this problem set 📐

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ONE OF MY FAV COMBI 🔥✨ TRY THIS AND SEND YOUR PROGRESS IN THE GROUP 💬📲

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Try this problem

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Class 11th MINIMAL by GB sir

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USAJMO Compendium (2010 - 2025)

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Repost from Olympiad Champions League - [OCL] - [Olympiads & JEE]

INMO PYQ 2000-2023.pdf1.96 MB