LCSphysicist
- 644
- 163
- Homework Statement
- Theoric doubt about differential pulley.
- Relevant Equations
- All below.
I could find it:
I am not sure about the torques.
I am not sure i get, if it helps, the answer is W/20Halc said:There seems to be nothing holding up the weight W. The rope to the right of Q is slack, be there force at T or not. So that loops over the small pulley and the rope on the left of W is slack (tension T2 is zero), allowing W to just freefall until the slack is entirely taken up between P and R.
I think not, that was a doubt that i had too, but i think what is the question say by the same axis, maybe want to say the same direction. That can be a case, i will try with the same angular frequency.Delta2 said:The two upper pulleys are constrained to move at the same angular frequency ##\omega(t)##? at any time instant t?
The top you say the pulley with radius a?Lnewqban said:Can you see the pulleys as levers?
The top pulley gives you certain amount of mechanical advantage (1/0.9).
The bottom pulley always gives you a mechanical advantage of 2.
For the contraption to work, the top pulleys must be solidly joined by a common shaft.LCSphysicist said:I think not, that was a doubt that i had too, but i think what is the question say by the same axis, maybe want to say the same direction. That can be a case, i will try with the same angular frequency.
In which case it becomes a problem involving statics and levers, per your prior post.Lnewqban said:For the contraption to work, the top pulleys must be solidly joined by a common shaft.
As you properly explained before, if both top pulleys were not one solid piece, the weight would slide all the way down until the reach of the rope's loop.Halc said:In which case it becomes a problem involving statics and levers, per your prior post.
The ropes cannot slip through the pulleys, which is perhaps what the dots P and R are trying to convey.