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This problem is a perfect blend of two powerful geometry theorems — Thales’ Theorem and Ptolemy’s Theorem 🔥 Can you find the area of the quadrilateral and the green shaded regions inside the circle? At first glance, the figure looks complex, but once the right theorems are applied, the solution becomes surprisingly elegant. 📐 What this problem involves: A cyclic quadrilateral Right angles via Thales’ Theorem Side relationships using Ptolemy’s Theorem Clever area decomposition A given length of 10 inside the figure 🎯 Your challenge: Find the exact area of the quadrilateral and the shaded regions. This video is ideal for: Geometry and math puzzle enthusiasts Olympiad & contest math preparation High school and pre-university students JEE / SAT / GRE geometry practice Teachers looking for theorem-based examples 👉 Try solving it yourself before watching the full solution — combining theorems is the key insight here! If you enjoy deep geometry problems that reward smart thinking, make sure to LIKE, SHARE, and SUBSCRIBE for more high-quality math content 📘✨ #maths #education #mathematics #mathematicseducation #matholympiad #matholympiadtraining #geometry #problemsolving #mathstricks #geometrymath #howtosolvemathproblem #circle #trianglechoke https://cxcexam.com