how to integrate using t-substitution

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  • เผยแพร่เมื่อ 17 พ.ย. 2024

ความคิดเห็น • 15

  • @ThePhysicsMathsWizard
    @ThePhysicsMathsWizard  3 ปีที่แล้ว +5

    Please
    & pls subscribe to this channel, i love mathematics and i love to share, i try out different problems throughout the day and i make videos
    about those that were the most interesting or tricky

    • @humanity2299
      @humanity2299 3 ปีที่แล้ว

      From which country you are .

  • @immortalgaming6134
    @immortalgaming6134 3 ปีที่แล้ว +6

    This is helpful for Indian students 🥳 ☺️ thx

  • @somethingdifferent3704
    @somethingdifferent3704 3 ปีที่แล้ว +3

    Amazing way to make understand of students

  • @samarthkrishnasrivastava7442
    @samarthkrishnasrivastava7442 3 ปีที่แล้ว +6

    Thank you sir it helped a lot.

  • @denzellatifu599
    @denzellatifu599 3 ปีที่แล้ว +1

    am requesting to make another video like they way u did it..for differ...when u complied problems for intergration...because i got the concept of diff...

  • @dinnamasagasi9215
    @dinnamasagasi9215 3 ปีที่แล้ว +1

    thanks

  • @platyrrhine4563
    @platyrrhine4563 3 ปีที่แล้ว

    The people that walked in darkness have seen a great light: they that dwell in the land of the shadow of death, upon them hath the light shined.
    ✝️Isaiah 9:2 KJV✝️

  • @rohanbiswas3388
    @rohanbiswas3388 2 ปีที่แล้ว

    In the above try changing sinx^2 by 2 - (1+ cosx^2) and split up.
    Then try dividing the numerator and denominator by cosx^2 , makes the process short .
    If you ask why?
    Obvio, you're a greedy child who wants tanx kind of thing in the denominator and its derivative i.e. secx^2 kindda thing in the above ...
    😉
    What's you thought process , lemme know. 😁✌️

    • @ThePhysicsMathsWizard
      @ThePhysicsMathsWizard  2 ปีที่แล้ว +2

      That's great Rohan!
      The reason I chose my technique is that it seems to work for all these type of integrals where you have rational squared trig functions.
      Your technique requires some kind of abstract thinking to Introduce a vanishing term.