Russia math Olympiad | Math Olympiad International For Russians

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  • Опубліковано 23 кві 2024
  • Russia math Olympiad, in this video I will show you how to solve Olympiad math problems technically in order to beat time and score very high grades without stress, hahahaha... ✍️✍️
    Please subscribe to my UA-cam channel 🙏🙏🙏
    Do like, comment and share this nice math Olympiad question with others all around you 👨‍👩‍👦👨‍👨‍👦‍👦
    • Russia math Olympiad |...
    Loving you all.
    #russia #maths #olympiadmath #matholympiad

КОМЕНТАРІ • 52

  • @MondayJoseph-yn8rw
    @MondayJoseph-yn8rw Місяць тому +1

    Really maths challenge from you. Thanks

  • @opguy_219
    @opguy_219 Місяць тому +2

    I just solved it in 1 min by putting x = a+ib , BTW I m preparing for iit jee advanced

    • @Lemuel-sp4we
      @Lemuel-sp4we Місяць тому

      friend I am not from the United States so that is that 😂

  • @HelenBlackG-xn9hf
    @HelenBlackG-xn9hf 2 місяці тому +6

    Really nice problem 😂😂😂

    • @Mathprowess
      @Mathprowess  Місяць тому

      hahahaha...😂🤣😂🤣
      Really nice math problem.
      Thanks for watching and commenting my good friend.
      Much love...❤️💖💖

  • @WorldwideBibleClass-qr9jk
    @WorldwideBibleClass-qr9jk 6 днів тому

    Really nice math problem.

  • @SciLogical
    @SciLogical Місяць тому +2

    Our Olympiad math problems are not so plain. This one would be OK for 7th grade' regular school lesson, definitely not for Olympiad, unless primary school also takes part.
    I've opened list of problems for recent 2024 contest and you know what? There are NO equations to solve at all there. I can translate for you the very first problem targeted for 9th grade. Try to solve it.
    Petya and Vasya know only natural numbers not greater than 10^9-4000. Petya counts as "good" ones only such numbers, which can be expressed as abc+ab+bc+ac, where a, b and c - natural numbers, not less that 100. Vasya calls "good" ones only numbers, which can be recorded as xyz-x-y-z, where x, y and z are natural numbers greater than 100. Who of them has more "good" numbers?
    That's it. THIS is the level of our Olympiad. Of course, you can simplify the task significantly by renaming Petya and Vasya to Peter and Basil respectively.

  • @leetrask6042
    @leetrask6042 Місяць тому +2

    X^2 = plus or minus sqrt(2i)
    X^2= plus or minus sqrt(-2i)

  • @ngenek5353
    @ngenek5353 Місяць тому

    You are a very good teacher

    • @Mathprowess
      @Mathprowess  Місяць тому

      Thanks and welcome sir.
      We respect you sir

  • @promiseotuenube3257
    @promiseotuenube3257 Місяць тому +2

    Simple and tough

    • @Mathprowess
      @Mathprowess  Місяць тому +1

      Laugh!!! 🤣😂🤣😂🤣

  • @user-jk3zg2by5k
    @user-jk3zg2by5k 2 місяці тому +1

    • @Mathprowess
      @Mathprowess  Місяць тому

      We love you too sir...❤️💖❤️💖💖

  • @OlympiadMentor
    @OlympiadMentor Місяць тому

    Good ❤

  • @tejpalsingh366
    @tejpalsingh366 13 днів тому +1

    X= + -(√2i) also

    • @gabenuss3063
      @gabenuss3063 11 годин тому

      Not true. (√2i)^4 + 4 = 8 = (-√2i)^4 + 4.

  • @aterezioreva3442
    @aterezioreva3442 2 місяці тому

    Nice math solution

    • @Mathprowess
      @Mathprowess  Місяць тому

      Thanks my wonderful friend, hahaha 🤣🤣🤣.

  • @user-rq9po2zv4k
    @user-rq9po2zv4k Місяць тому +1

    Дуже захмарно

  • @user-xc5os4ep3n
    @user-xc5os4ep3n Місяць тому

    12 минут это решать🤯? Вон x/7=7

    • @Mathprowess
      @Mathprowess  18 днів тому

      Due to detail explanations hence the much time spent solving.

  • @leetrask6042
    @leetrask6042 Місяць тому

    X^4 - (2i)^2 = 0

  • @user-ew5yp8zf8h
    @user-ew5yp8zf8h Місяць тому

    Слишком много лишних вычислений в ролике.
    x⁴ = -4
    x⁴ = 4∙(cos(π + n∙2∙π) + i∙sin(π + n∙2∙π)) - тригонометрическая форма комплексного числа
    x = (4 ** ¼)∙(cos((π + n∙2∙π)/4) + i∙sin((π + n∙2∙π)/4)) - максимально удобна для извлечения корней
    x = √2∙(cos(π/4 + n∙π/2) + i∙sin(π/4 + n∙π/2)) - 4 корня для n = 0, 1, 2, 3
    x = √2∙(±√2/2 ± i∙√2/2)
    x = ±1±i

    • @Mathprowess
      @Mathprowess  Місяць тому

      Thanks my good friend and mathematician

  • @davidtaran952
    @davidtaran952 Місяць тому

    x^4 - (sqrt(2i))^4 = 0 ?

  • @subasu478
    @subasu478 Місяць тому

    Square root -3

    • @Mathprowess
      @Mathprowess  Місяць тому

      How do you sir?
      Please kindly rephrase your question for proper understanding.
      Thanks sir.

  • @srinivasanr2032
    @srinivasanr2032 Місяць тому

    1

    • @Mathprowess
      @Mathprowess  Місяць тому

      Wrong, kindly resolve the challenge or watch this video tutorial from beginning to the end.

  • @tamarshahverdyan2723
    @tamarshahverdyan2723 Місяць тому

    143

  • @seyedshojaee2058
    @seyedshojaee2058 Місяць тому

    can you read it your self

    • @Mathprowess
      @Mathprowess  Місяць тому

      How do you mean?
      Your question, comment or statement not clear sir.
      Rephrase your question or comment sir.
      Thanks a million sir.

  • @roninschannel1083
    @roninschannel1083 Місяць тому

    X=2i

  • @christianlefevre2720
    @christianlefevre2720 Місяць тому

    College level

  • @ViallGamer
    @ViallGamer Місяць тому +4

    Bro its hard,the simple solving way in my opinion:
    x⁴=-4
    x²=2i
    x=±√2i

    • @whoff59
      @whoff59 Місяць тому +1

      x = +-sqrt(2i)
      x = +-(sqrt(2)* sqrt(i))
      That is not the end of it, as a complex number should be of the form
      a+bi
      where a and be are real numbers.
      sqrt(2) is, but the rest is not.
      You have to find out then what sqrt(i) is.

    • @Mathprowess
      @Mathprowess  Місяць тому

      ok sir