Recent content by Ameya Darshan

  1. Ameya Darshan

    Spring extension with 10 kg and 5 kg hanging masses on pulley

    i understood the second case thanks to kuruman but I'm still not able to work out the first case.
  2. Ameya Darshan

    Spring extension with 10 kg and 5 kg hanging masses on pulley

    the fact that I'm not able to explain how i got it certainly tells me i was wrong. :-/
  3. Ameya Darshan

    Spring extension with 10 kg and 5 kg hanging masses on pulley

    I get T = 10(g-a) = kx. is that right? but this has 'a' in it's equation, so how would i compare it to the second case?
  4. Ameya Darshan

    Spring extension with 10 kg and 5 kg hanging masses on pulley

    l don't understand, could you please explain further?
  5. Ameya Darshan

    Spring extension with 10 kg and 5 kg hanging masses on pulley

    okay, so the extension will be kx=mg so x =mg/k. am i right? and was the equation for my first case right?
  6. Ameya Darshan

    Spring extension with 10 kg and 5 kg hanging masses on pulley

    i use the equation 5(g+a)-kx = 5(g-a) to get a = kx/10.
  7. Ameya Darshan

    Spring extension with 10 kg and 5 kg hanging masses on pulley

    how can i? i mean, it's related to k and extension in the spring. sorry if I'm missing something very common.
  8. Ameya Darshan

    Spring extension with 10 kg and 5 kg hanging masses on pulley

    my bad I'm so sorry. the spring is connected to the block.
  9. Ameya Darshan

    Spring extension with 10 kg and 5 kg hanging masses on pulley

    Homework Statement Scenario: a block of mass 5 kg is hanging from a spring from an ideal pulley from one side, the other side supporting a mass of 10 kg through a STRING. Now, the 10 kg block replaced with a 5 kg block. In which case would the extension in spring be greater, assuming constant...
  10. Ameya Darshan

    Work done by man jumping from a cart

    I got the right answer! Thanks! And thank you for the welcome. :-)
  11. Ameya Darshan

    Work done by man jumping from a cart

    but the system is initially at rest, no? so wouldn't velocity will be imparted to the cart only after the man has jumped?
  12. Ameya Darshan

    Work done by man jumping from a cart

    This is what I did. Conserving momentum: mv=2m(x) therefore x = velocity of cart = v/2 Apply work energy theorem: W = mv^2 + (2m)(v^2/4)/2 = 3mv^2/4