MASTER Simultaneous Equations in Minutes with This Proven Technique!

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  • Опубликовано: 26 окт 2024
  • MASTER Simultaneous Equations in Minutes with This Proven Technique!
    In this algebraic video, we'll explore how to solve a challenging simultaneous equations. Whether you're a math enthusiast or a student seeking to improve your problem-solving skills, these strategies will enhance your understanding and boost your confidence. We'll break down solution step-by-step, providing clear explanations and examples to ensure you grasp the concepts. Don't miss out on mastering these valuable techniques!
    Topics covered:
    Simultaneous equations
    Algebra
    Problem solving
    Algebraic identities
    Algebraic manipulations
    Solving systems of equations
    Factorization
    Pascal triangle
    Quadratic Equation
    Radical equations
    Substitutions
    Binomial expansion
    Math tutorial
    Math Olympiad
    Math Olympiad Preparation
    Additional Resources:
    • A Nice System of Equat...
    • A Nice System of Radic...
    • An Interesting System ...
    • A Hard System of Equat...
    #systemofequations #problemsolving #mathhelp #algebra #learnmath #education #mathskill #math #matholympiad #simultaneousequations
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Комментарии • 5

  • @Lemda_gtr
    @Lemda_gtr 12 часов назад

    Great

  • @Quest3669
    @Quest3669 19 часов назад +1

    X&y> 0
    (X; y)=( 9; 1); (1; 9)

  • @RashmiRay-c1y
    @RashmiRay-c1y 18 часов назад

    Let √x √y = t. Then, x^3/2 + y^3/2 = (x^1/2+y^1/2)[x+y-t] = 4(16-3t) = 64-12t and (x^1/2+y^1/2)^5 = 1024 = x^5/2+y^5/2 + 5t(64-12t) +40t^2 = 244/9 t^2 -20t^2 +320t > t^2+45t-144=0. Now t is positive. So, t =3 > √x √y = 3 and √x + √y=4 > (x,y) = (9,1), (1,9).