When will block leave surface ?

  • Thread starter Thread starter vissh
  • Start date Start date
  • Tags Tags
    Block Surface
Join the discussion
Registration is free. Ask a follow-up in this thread, or start your own.
3 replies · 4K views
vissh
Messages
82
Reaction score
0
hello >:D
The arrangement of my question at its initial state is as http://s1102.photobucket.com/albums/g448/vissh/?action=view&current=2BlockSpring.jpg"
The above figure shows 2 blocks A and B,each having a mass of 320g connected by a light string passing over a smooth light pulley. The horizontal surface on which the block A can slide is smooth. The block A is attached to a spring of spring constant 40N/m whose other end is fixed to a support 40cm above the horizontal surface. Initially, the spring is Vertical and unstretched when the system is released to move. Find the velocity of the block A at the instant it breaks off the surface below it. Take g=10m/s2


Homework Equations


Work done on a body by net force = Change in its K.E.
Net force (along a line) = mass*acceleration('s component in that line's direction)


The Attempt at a Solution


Hmmm.. The thing is that i can't decide how to proceed the problem. I think the block will leave contact when the spring is fully stretched and the normal rxn from below gets zero at that moment.But still not able to apply this hehe . Can I get some Hints :D .

Thanks in advance ^.^

Share knowledge, it increases on sharing :)
 
Last edited by a moderator:
Physics news on Phys.org
vissh said:
I think the block will leave contact when the spring is fully stretched and the normal rxn from below gets zero at that moment.But still not able to apply this hehe .
Sounds good to me. Why can't you apply this?

Figure out where the block will be at the instant that the normal force goes to zero.
 
Thx doc :D WoW got the answer . First , i found out the extension in the spring and thus got the horizontal displacement of block A. Then , applied the work energy theorem to the 2 masses and got the answer v=1.5 m/s (approx) . Thz again (^.^)