A Fascinating Radical Algebra Challenge | Olympiads

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A Fascinating Radical Algebra Challenge | Olympiads
In this algebraic video of Math Olympiads with a fascinating radical challenge! In this video, we'll tackle a complex problem involving radicals, breaking it down step-by-step to uncover the techniques and strategies needed to solve it. Whether you're preparing for a math competition or simply love exploring advanced mathematical problems, this video will enhance your problem-solving skills and deepen your understanding of radical equations. Don't miss out on this opportunity to conquer an Olympiad-level challenge!
🔢 What You'll Learn:
Key techniques for simplifying algebraic expressions (rationalization)
Common pitfalls and how to avoid them
Tips and tricks to approach Math Olympiad questions with confidence
Timestamps:
0:00 Introduction
1:13 Simplifying Radical expression
3:00 Algebraic identities
7:47 Evaluating expression
8:50 Answer
📚 Additional Resources:
• Math Olympiad | An Alg...
• Dual Method for Ration...
• Radical Simplification...
• Can You Solve This Rad...
🎯 This video is perfect for students, math enthusiasts, or anyone seeking to sharpen their problem-solving skills and gain confidence in dealing with radical expressions.
#matholympiad #radical #simplification #problemsolving #mathematics #challenge #mathskills #radicals #math #algebra #olympiad
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[@woobjun2582]

Great, Sir!
I was lost my way out to find a form (a +b)^3 for "37 +30sqrt(3)" -.-

[@mohammedsaysrashid3587]

It was an amazing experience snd wonderful explaining...thanks

[@RajeshKumar-wu7ox]

2√3 +1

[@user-vx1nq3xq7p]

Thanks sir

[@Kulshummaam]

Sir if u really a math teacher.. Pls solve this....x^13=21982145917308330487013369, find x??? In detail explanation

[@golddddus]

I notice you stick to identities that every school parrot knows. Write them at the top of the board at the very beginning. However, when it comes to the really hard part, just let the magic happen. How can I guess that I write 37 as 36 + 1? That Aha! the moment is much more important to serious Olympians.

[@SantoshKumar-zf5xv]

Will u not help me to solve the question that i asked in tomorrow's comment 😢😢

[@infyGyan]

Definitely, the same we will take up in the upcoming videos.
Thanks 👍