1. Mathematical induction exercise: 6^n-1 is divisible by 5

    Mathematical induction exercise: 6^n-1 is divisible by 5

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    2
  2. Trigonometry: Product of sin(kpi/n) from k=1 to n-1

    Trigonometry: Product of sin(kpi/n) from k=1 to n-1

    27
    2
    23
  3. Nested radical 2: Nested radical of Ramanujan

    Nested radical 2: Nested radical of Ramanujan

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    8
    1
  4. Can you prove this: square root of 2 of 2= square root of 2 to the power square root of 2

    Can you prove this: square root of 2 of 2= square root of 2 to the power square root of 2

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    15
  5. Complex contour integral: e^{-x}cos(x)/sqrt(x), e^{-x}sin(x)/sqrt(x) from 0 to infinity

    Complex contour integral: e^{-x}cos(x)/sqrt(x), e^{-x}sin(x)/sqrt(x) from 0 to infinity

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  6. More easy mathematical induction exercise

    More easy mathematical induction exercise

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    5
  7. Keynesian Multiplier - The Perpetual Motion Machine of Economics Lies My Economics Professor Told Me

    Keynesian Multiplier - The Perpetual Motion Machine of Economics Lies My Economics Professor Told Me

    3
  8. Cardano’s formula: Cubic equation

    Cardano’s formula: Cubic equation

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    3
    3
  9. Complex analysis Integral of cos(ax)/coshx from 0 to infinity

    Complex analysis Integral of cos(ax)/coshx from 0 to infinity

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    8
    8
  10. a_{n+2}=5a_{n+1}-6a_{n} Mathematical induction

    a_{n+2}=5a_{n+1}-6a_{n} Mathematical induction

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  11. Tau Team - Dr. Marcos Cramer 💎 #shorts #TauTeam

    Tau Team - Dr. Marcos Cramer 💎 #shorts #TauTeam

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  12. zeta function at zero, at 1, at 3, particular values

    zeta function at zero, at 1, at 3, particular values

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    6
    3
  13. Goldbach's theorem: Fermat numbers are coprime

    Goldbach's theorem: Fermat numbers are coprime

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    5
    13
  14. Complex contour: Integral of ln(x)/(x^2+1) and ln(x)^2/(x^2+1)

    Complex contour: Integral of ln(x)/(x^2+1) and ln(x)^2/(x^2+1)

    28
    6
    23
  15. interview question: dice 3 times payoff

    interview question: dice 3 times payoff

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    4
  16. There exist distinct integers x,y,z for which, x^2+y^2+z^2=14^n

    There exist distinct integers x,y,z for which, x^2+y^2+z^2=14^n

    21
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    1
  17. The Meaning of Plus in Quantum Mechanics [feat. Schrödinger's cat]

    The Meaning of Plus in Quantum Mechanics [feat. Schrödinger's cat]

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  18. Connecting noodles probability question: 100 noodles in your soup bowl

    Connecting noodles probability question: 100 noodles in your soup bowl

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    7
    15
  19. HAPPY NEW YEAR WISHES YOU YOUR PROFESSOR JACOB THIS VIDEO IS FOR YOU THANK YOU FOR YOUR SUPPORT

    HAPPY NEW YEAR WISHES YOU YOUR PROFESSOR JACOB THIS VIDEO IS FOR YOU THANK YOU FOR YOUR SUPPORT

    165
  20. sum of the reciprocals of the primes is divergent

    sum of the reciprocals of the primes is divergent

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  21. Can you solve the following integral? integral of 1/(1+x^phi)^phi from 0 to infty

    Can you solve the following integral? integral of 1/(1+x^phi)^phi from 0 to infty

    27
    7
    18
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