Polynomial Roots and Coefficients (3 of 5: Why are Viete's Results so profound?)

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  • čas přidán 7. 01. 2016
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Komentáře • 10

  • @kendomyers
    @kendomyers Před rokem +4

    Eddie Woo
    The world's math teacher
    Im surprised how many times his videos pop up while searching obscure questions

  • @sachinbilung2584
    @sachinbilung2584 Před 7 lety +16

    you are great teacher

  • @thpwrclb
    @thpwrclb Před 4 lety +5

    Uh... Where do you find the Cubic and Quartic formula ?

    • @aashsyed1277
      @aashsyed1277 Před 3 lety

      or u can solve the system of equations by vieta

  • @aashsyed1277
    @aashsyed1277 Před 3 lety +1

    i use the cubic formula

  • @AchtungBaby77
    @AchtungBaby77 Před rokem

    Love your videos Eddie, but I'm going to have to disagree on your point about "nobody" using cubic and quartic formulas.
    Whilst I agree the formulas are cumbersome, especially when working by hand in a classroom, they can be simplified dramatically by converting the original problem into a depressed cubic or quartic. Furthermore, both formulas are very easily programmed into a computer in a language of your choice, meaning you can just supply the coefficients and you'll have the roots very quickly.
    Yes, numerical methods are important in analysis, but to just flippantly say the cubic and quartic formulas are of no practical use is incorrect.

    • @oddlyspecificmath
      @oddlyspecificmath Před 11 měsíci

      I've heard a similar thing from 3b1b -- (heavily paraphrased! what I felt was something like...) nobody's studying these / they're not interesting -- and I've spent a fair amount of time on them. I'd like to think I have "interesting" things to add but if academia is over them like this, I'm not entirely sure who the audience would be then...

  • @aashsyed1277
    @aashsyed1277 Před 3 lety +1

    now show me the quintic formula