This 3 Circles Math Puzzle Is Harder Than It Looks!

💡 Learn for free on Brilliant for a full 30 days: https://brilliant.org/ThePhantomofthe... . You’ll also get 20% off an annual Premium subscription. Solve this geometry problem involving a right angle triangle with legs of 24 and 7. We determine the radius of three congruent inscribed circles. This breakdown is designed for math students and geometry enthusiasts looking to practice their spatial reasoning skills. We walk through the step-by-step logic required to fit three congruent circles inside a specific triangle configuration. By setting up the right-angle triangle properties correctly, you can calculate the unknown dimensions effectively. Understanding how to approach this geometry problem requires careful algebraic setup. We focus on the relationship between the triangle legs and the inscribed circles to find the final result. This math solution demonstrates a clear method for handling complex shape packing problems. Subscribe for weekly math problem breakdowns, and comment on which geometry shape you want to see analyzed next. 📌 Chapters: 0:00 Presenting the Problem 0:47 Pythagorean Theorem 1:44 Creating and using a triangle Area 7:57 Equilising triangle areas 9:24 Finishing with the area of a circle Don’t forget to drop your answer in the comments! I’m curious to see how many of you get it right! This video was sponsored by Brilliant! Join the Chanel 👉    / @thephantomofthemath   -------------------------------------------------------------- 📧 Contact Me: ✉️ [email protected] -------------------------------------------------------------- Music by Helkimer - original - https://thmatc.co/?l=211EE660