Parallel Axis Theorem

Sdílet
Vložit
  • čas přidán 12. 07. 2024
  • This video describes a method to calculate the moment of inertia of composite bodies using parallel axis theorem. Moment of inertia of a beam cross section is required to in beam bending theory to calculate the stress.

Komentáře • 24

  • @kevinledford6121
    @kevinledford6121 Před 8 lety +8

    God bless you sir for such a wonderful explanation

  • @AkashRamesh8
    @AkashRamesh8 Před 7 lety +1

    Wonderful sir, cleared the concept.

  • @01sigh
    @01sigh Před 8 lety +2

    Very well explained, thank you

  • @dhavalshah9342
    @dhavalshah9342 Před 8 lety +1

    Very well explained!! Thanks a lot!

  • @airtel1730
    @airtel1730 Před 8 lety +3

    thanks a lot , bro for great explaination ..

  • @shamdamdoobley4266
    @shamdamdoobley4266 Před 7 lety

    thank you sooo much :D

  • @waleedahmed9390
    @waleedahmed9390 Před 8 lety +1

    Great explanation!!!!

  • @hayatkhan51
    @hayatkhan51 Před 8 lety +1

    good work bro. i like it & Thank you so much.

  • @benzola4808
    @benzola4808 Před 8 lety +3

    Awesome!!

  • @ronyk6284
    @ronyk6284 Před 8 lety +2

    Thanks a lot

  • @wahidahamadzay2727
    @wahidahamadzay2727 Před 8 lety +1

    thank you very much .

  • @khansab1569
    @khansab1569 Před 8 lety +2

    nice lecture

  • @Lafras28
    @Lafras28 Před 8 lety +2

    hay Anup..this video helped alot but im just a bit confussed. I dont understand why one adds the are time distance squared ones you move the axis. why add the area squared with the distance. Where does that come from

    • @anuppandkar1017
      @anuppandkar1017  Před 8 lety +1

      +Frassie28 : It comes from the theory (proof) behind the parallel axis theorem which is not discussed in this video. However, i found another youtube video which explains this clearly.
      Here is a link: czcams.com/video/PvFubdoEJL0/video.html
      Note: The link above shows proof for parallel axis theorem as applied to masses. But similar proof can be easily derived for areas.
      Hope this helps.

  • @eggsscramblerzz4711
    @eggsscramblerzz4711 Před 8 lety +1

    where is the mass of the body at (in the final term) ? i must have learned it another way maybe .. great explanation by the way

  • @mikhailgovender5985
    @mikhailgovender5985 Před 8 lety +1

    Tops

  • @kripalsinghhanjrav556
    @kripalsinghhanjrav556 Před 7 lety +1

    Sir I have a problem ...as the moment of inertia of an object is quantity expressing a body's tendency to resist angular acceleration... If i am right here then moment of inertia should be find out for a body which are in rotation.... But you took an example which haven't angular acceleration... Please clear my doubt if any one know

  • @SagarSingh-fd7ss
    @SagarSingh-fd7ss Před 8 lety +2

    Anup, Could you fix your second half of the parallel axis theorem? It should read bh3 not bh2. Beside, the explanation is awesome.

    • @anuppandkar1017
      @anuppandkar1017  Před 8 lety +2

      +Sagar Singh : I have added a note that corrects bh2 to bh3. Hope this clarifies your concern. Thanks for watching :-)

  • @himelsarkar137
    @himelsarkar137 Před 8 lety +1

    100thanks

  • @salmanaamir5544
    @salmanaamir5544 Před 7 lety +1

    Sir Unit of Moment of interia is m^4 ?? How its possible??

    • @anuppandkar1017
      @anuppandkar1017  Před 7 lety +4

      Notice the formula used for calculation of MI has b*h^3 in it. Both b and h have units of length i.e. meter. So bh^3 becomes m^4. Hope this clarifies your question.

    • @souvikroy6336
      @souvikroy6336 Před 7 lety +1

      Dimention of area is L^2 and in MOI area is multiplied with square of the distance so L^2(for area)*L^2(for distance square) gives you the dimention as L^4.

  • @perpetututuator
    @perpetututuator Před 8 lety

    nice explanation but cameramen keep moving camera is really annoying