Sin, Cos, Tan Derivatives

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  • Опубліковано 8 лют 2025

КОМЕНТАРІ • 37

  • @taleesewalsh5643
    @taleesewalsh5643 10 років тому +2

    Thank you. This is so helpful. I agree. I like the small hint, and chance to pause and solve ourselves.

  • @gibsonj338
    @gibsonj338 5 років тому +4

    This video is very helpful. I am trying to get back into school to get my undergrad in mathematics and have completed up to MTH 252 (Calculus II) at Portland Community College in Portland, Oregon. Being that I have not been in school for a while for personal reasons, I am doing example problems to make sure I do not forget how to do my Calculus I & II. Thanks.

  • @LorgioPieper
    @LorgioPieper 3 роки тому

    Thank you so much! Electric Engineerig Student Bagé-Brazil!

  • @cadencoglon9523
    @cadencoglon9523 7 років тому +1

    Such a good video I finally understand and can recognize chain rule in trig functions now!

  • @kelvinforson8342
    @kelvinforson8342 8 років тому

    this video every student should watch to get a deeper understanding of derivatives of trig ratios

  • @GautamThapa-xs6ns
    @GautamThapa-xs6ns 9 років тому +1

    Thank u so much...now all my doubts and confusions are gone...

  • @FreakywithSPSingh
    @FreakywithSPSingh 8 років тому +1

    love ur accent nd ur style

  • @m1cannas
    @m1cannas 5 років тому

    A clear explanation from the subject

  • @ILikeReadingTho
    @ILikeReadingTho 7 років тому

    this really really helped me!!!

  • @burnalvoid7395
    @burnalvoid7395 Рік тому

    Literally in calc 2 and forgetton all my calc 1 from online I had a year ago.

  • @lifeisbeautiful350
    @lifeisbeautiful350 4 роки тому

    Thanks

  • @Rockyfish3
    @Rockyfish3 9 років тому

    This was a great review. Nice job!

  • @afghanclick3811
    @afghanclick3811 7 років тому

    Great vedioe

  • @alikarama1391
    @alikarama1391 6 років тому

    thanks you so much ❤❤❤❤❤

  • @zicogyal5634
    @zicogyal5634 8 років тому

    Amazing vid thanks so much it helped a lot

  • @joaquinvargas9702
    @joaquinvargas9702 7 років тому +1

    Welcome back. 😁

  • @pkgamma
    @pkgamma 2 роки тому

    helped my dumbass quite a bit, I appreciate you

  • @AwesomeComps23
    @AwesomeComps23 6 років тому

    my university teacher keeps saying tanx derivative is cotx, he is too reluctant to listen.

  • @Anastasia231
    @Anastasia231 9 років тому +3

    Thank you so much! This really helped me.

  • @frostpistol
    @frostpistol 11 років тому

    So so so helpful

  • @wiib7935
    @wiib7935 6 років тому +1

    شكراً 😭❤️

  • @ayushverma1314
    @ayushverma1314 9 років тому

    helpful video ! thumbs up !

  • @nour99kk21
    @nour99kk21 8 років тому

    but if theres a maximum/minimum point in the graph then in the graph of the function's derivative, that point should be y=0!
    but its not shown in this graph? why ?

  • @lowellrublico8439
    @lowellrublico8439 8 років тому

    at 10:36, would be better to use d/dx tan x = sec^2 x as simplified answer

  • @abdallahaljhny1048
    @abdallahaljhny1048 8 років тому

    thank u

  • @EL-ISS
    @EL-ISS 8 років тому

    At 5:38 i thought the derivative of any constant is 0 so why doesn't the three go to zero in this situation?

    • @andrewk8624
      @andrewk8624 7 років тому

      The derivative of 3x^1 is 3. Using the power rule, multiply the exponent by the coefficient and then subtract 1 from whatever the exponent is equal to. So that would be equal to 3x^0, which is 3.

    • @lf546
      @lf546 7 років тому

      In fact, if you're talking about the first case, you can apply the product rule ( f'*g + f*g') and you'll have 0*cos(x) + 3 -sin(x) = f'(x)= -3sin(x).

  • @jeffreychong3467
    @jeffreychong3467 10 років тому

    THank you loads :D

  • @eadrianbasila
    @eadrianbasila 7 років тому

    u sounded like a robot for a sec.

  • @kaminaphani7140
    @kaminaphani7140 8 років тому

    like it

  • @lawrencemoyo8357
    @lawrencemoyo8357 7 років тому

    this is nice

  • @raymondasante769
    @raymondasante769 6 років тому

    thanks but was too fast