Two Techniques to Ace Math Olympiad Problems!

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In this video, we dive into two challenging Math Olympiad problems and solve them using two distinct techniques! Whether you're prepping for a competition or just love math puzzles, these unique approaches will sharpen your problem-solving skills. Watch till the end to see which method works best for you. Don't forget to like, comment, and subscribe for more math challenges!
Topics covered:
Algebra
Radicals
Exponents
Exponential equations
Logarithms
Graphs
Properties of logarithms
Exponent laws
De-nesting nested radicals
Simplification
Math Olympiad
Math Olympiad Preparation
#matholympiad #mathchallenges #problemsolving #mathcompetition #olympiadpreparation #mathpuzzles #learnmath #mathskills #studytips #education #stem #BrainTeasers #academicexcellence #mathfun #algebra
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Thanks for Watching !!

[@UKPEINDANIELU.]

Fantastic lecture

[@tejpalsingh366]

√3-1; 16

[@mohammedsaysrashid3587]

It was an excellent explanation...x=16....optimum points of x,y values are ( -0.561,0) ,( 1.24 ,0) ......( 16,0) thanks for sharing

[@abcekkdo3749]

1.(√3-1)
2.（16）

[@RashmiRay-c1y]

1) sqrt(3)-1. 2) x=16. Additionally, using the Lambert W function, x=1.23953 and -.861345.

[@Bertin-q3y]

1=3^0,5-1