let a=(3-4costheta)i-(4sintheta)j and b=(4-5sintheta)i-(5costheta)j for theta belongs to (0,pi/2)

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  • Опубликовано: 25 дек 2024

Комментарии • 18

  • @UdayS-6
    @UdayS-6 10 часов назад +1

    👌🏻

  • @chiragprakash2823
    @chiragprakash2823 2 дня назад +1

    👍

  • @BhumikabaiBhumikabai
    @BhumikabaiBhumikabai 3 дня назад

    👍👍

  • @sushmithapremkumar7213
    @sushmithapremkumar7213 3 дня назад +1

    Nice explanation sir

  • @Chiku_1988
    @Chiku_1988 3 дня назад

    👌👍

  • @su-jax
    @su-jax 3 дня назад

    Understood Sir 👌👍

  • @manasagangaraja
    @manasagangaraja 2 дня назад

    Very nice explanation sir

  • @Hindutva_Hindu013
    @Hindutva_Hindu013 3 дня назад

    Super sir.❤ understood Sir

  • @divyadas_2504
    @divyadas_2504 3 дня назад

    Understood sir 👍🏻

  • @Ravikanth-283
    @Ravikanth-283 3 дня назад

    ❤❤❤ Nice explanation sir ❤❤❤

  • @pritham07
    @pritham07 3 дня назад

    Superb explanation Sir ⚡️

  • @srikanta.y.r.3110
    @srikanta.y.r.3110 3 дня назад

    Got it sir 👌

  • @aratipandit579
    @aratipandit579 День назад

    I didn't understand how u got its decreasg func....shldnt u 1st check by differentiating it?

    • @JEEMATHSADDA
      @JEEMATHSADDA  День назад

      By substituting the given interval only, we will get a clarity. Like cosx is decreasing in interval [0,pi/2] (cos0=1,cos(pi/2)=0)
      Like this , i explained in video by taking limits because in question it is open interval

  • @rabiprakashsha3924
    @rabiprakashsha3924 2 часа назад

    Your logic is wrong why because f'(theta ) < 0 only for theta belong to ( 0.65,1.57) in this interval it is decreasing but in (0,0.65) derrivative > 0 please don't misguide the students with wrong logics.

    • @JEEMATHSADDA
      @JEEMATHSADDA  Час назад

      Can you please tell me , is f(x)=x^3 is strictly increasing by using your concept of first derivative???

  • @shobhakruthika81
    @shobhakruthika81 3 дня назад

    Nice explanation sir

  • @BarryM-c1r
    @BarryM-c1r 3 дня назад +1

    Understood Sir 👌