TR-35: Using Conjugate Identities in Trig Proofs (Trigonometry series by Dennis F. Davis)

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  • čas přidán 6. 09. 2024
  • Review of conjugates and why they are useful in proving trig identities.
    Three more worked-out Proofs: TR-35X [ • TR-35X: Using Conjuga... ]
    Series introduction including complete video list:
    TR-00: [ • TR-00: Introduction to... ]
    International A level, Intl A Level, IAL, Edexcel, Pearson exam board, CIE, Cambridge exam board, P3, P2, Year 10, Class 11

Komentáře • 8

  • @ciccioosys
    @ciccioosys Před 2 lety +1

    Thanks! very good job!
    Very helpfull!!!

  • @sneakypress
    @sneakypress Před rokem

    Gee you explain things well. I can now see where the “difference between two squares” comes from. (Is it the same as the “difference OF two squares” ?)

  • @jamescook5617
    @jamescook5617 Před 2 lety +2

    When do we get to see Euler's Formula. This course is all too real.

    • @DennisDavisEdu
      @DennisDavisEdu  Před 2 lety +2

      Hi James Cook, I can't tell if you are trolling me!
      Your own videos cover topics more advanced than this.

    • @jamescook5617
      @jamescook5617 Před 2 lety

      @@DennisDavisEdu well, I only am just now teaching trigonometry... I don't think my course is as organized as yours. But, I always advocate for more complex math :)

    • @DennisDavisEdu
      @DennisDavisEdu  Před 2 lety +2

      That's nice of you to say. Please feel free to send your students over to some of my vids as a supplement to your own lectures and instruction. Complex numbers will be the last topic I cover and I'm not sure I'll get as far as Euler's Formula. I've published every video I had ready. Now I can't publish more until I create more. Tentatively, Odd/Even will be next, then half-angle, double-angle, sum and difference identities, then graph variations (amplitude, horiz/vert shift, period) then finally polar coordinates and complex numbers. Take care!

    • @sneakypress
      @sneakypress Před rokem

      @@DennisDavisEdu For the (second) example (at 6:20), and for proving other trigonometric identities, is there only one correct answer, or is there a variety of ways to prove them ? I did it differently to you and I ended up with sin (squared) theta + cos (squared) theta = 1 .

    • @DennisDavisEdu
      @DennisDavisEdu  Před rokem

      @@sneakypress There can be more than one correct method to prove an identity. Good for you, good luck with your studies!