Cracking a Hard Math Olympiad Problem | No Calculator!

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Cracking a Hard Math Olympiad Problem | No Calculator!
Ready to take on a challenging Math Olympiad problem without the help of a calculator? Join us as we break down this tough problem step-by-step, demonstrating strategies and techniques to simplify complex math expressions. Perfect for students preparing for competitions or anyone who loves a good math challenge. Watch now and sharpen your problem-solving skills! Don't forget to like, comment, and subscribe for more math challenges and solutions. #MathOlympiad #NoCalculator"
Topics covered:
Math Olympiad
Math Olympiad Preparation
Algebra Challenge
Simplification
Expressions
An Algebra Problem
Binomial expansion
Mathematical Olympiad
Algebraic identities
Algebraic manipulations
Substitutions
Math Tutorial
Problem solving
Math Olympiad question
#matholympiad #mathchallenge #problemsolving #maths #mathtricks #mathcompetition #olympiadpreparation #mathskills #algebra #math
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Пікірлер: 6

  • @user-kp2rd5qv8g
    @user-kp2rd5qv8g12 күн бұрын

    Let t = 1000. The numerator is t^4+t^3-3t^2+3t-1+t^2-4t+4-2 = (t^2-1)(t^2+t-1). The denominator is t^2-1. Thus, the given expression is t^2+t-1 = 1000999.

  • @mohammedsaysrashid3587
    @mohammedsaysrashid358711 күн бұрын

    It was a wonderful introduction and clearly explaining....thanks, Sir 🙏 for sharing

  • @ivanhuertas5307
    @ivanhuertas530712 күн бұрын

    1000999

  • @user-ny6jf9is3t
    @user-ny6jf9is3t12 күн бұрын

    Θετω χ=1000. Εχω τελικα =1000999

  • @jaggisaram4914
    @jaggisaram491412 күн бұрын

    ❌^2 + 3❌ + 1 ❌ = 999. 1000999

  • @jaggisaram4914
    @jaggisaram491412 күн бұрын

    ❌^3 + 3❌ + 1 , ❌ = 999. 1000999