exchemist
Valued Senior Member
Thanks for this.
Yeah it's a good video isn't it?
Thanks for this.
YES.Yeah it's a good video isn't it?
Yes the angular momentum will be transfered to the person and the house. And if the house is on earth then the angular momentum will be transfered to the person/house/earth. Do I think the house will rotate? N0, but the momentum is still transfered.
If he jumped in the air he would not be able to resist the rotation. Remember the video and the girl on the platform and how she rotated. If the goal keeper is on the ground then the angular momentum will try to turn him but his muscles will resist the force and some of the angular mometum will be dissipated and the rest will be transfered to the earth.Consider with the analogy of a goalkeeper. If the goalkeeper jumps in the air and holds a spinning football to stop it, the angular momentum will be transferred to the goalkeeper. Here the goal-keeper can resist rotation in the air, implying the angular momentum being absorbed by the atomic particles in his body. What you think?
If he jumped in the air he would not be able to resist the rotation. Remember the video and the girl on the platform and how she rotated. If the goal keeper is on the ground then the angular momentum will try to turn him but his muscles will resist the force and some of the angular mometum will be dissipated and the rest will be transfered to the earth.
A poor choice of words on my part, I was trying to keep it simple.Erm, I don't think angular momentum, being a conserved quantity, gets "dissipated", unless you mean some would go into air vortices as he flailed his arms or something.
This problem just came to my mind. I am wondering, what could be its solution. Here it is:
Consider an isolated system. So there is no energy transfer from/to this system to/from outside.
There is an observer with n identical balls with him in this system. Consider n>2. Initially these balls are at rest with relative to the observer. Now the observer applies some force to these balls. All these balls are spinning. Consider the conservation of angular momentum. These balls will spin in such a fashion, that their angular momentum is conserved.
After some time, the observer holds one ball and stopped its spin. Will it change the spin of other (n-1) balls, so that their angular momentum is conserved?
Even though an electron has a property called spin that does not mean that an electron rotates.If you could (you can't) stop the rotation of an electron that is quantum entangled with another, both of them disappear completely, for an electron without half integer spin is no longer an electron. In this way, quantum spin is also conserved, but in ways unfamiliar to us on a scale we can directly observe.
Even though an electron has a property called spin that does not mean that an electron rotates.
Each time you grab a non-rotating ball and induce it to spin, you transfer an equal and opposite counter rotation to yourself
Assume the girl in the video was standing on the gound and the angular momentum from the spinning wheel when turned would result in a force on her. She would resist the force by applying a force in the opposit direction through her muscles. The energy that was expended by her body to prevent her from rotating would result in a decrease in the angular momentum.
The rest of the angular momentum would be transfered to the earth.
A poor choice of words on my part, I was trying to keep it simple.
Assume the girl in the video was standing on the gound and the angular momentum from the spinning wheel when turned would result in a force on her. She would resist the force by applying a force in the opposit direction through her muscles. The energy that was expended by her body to prevent her from rotating would result in a decrease in the angular momentum. The rest of the angular momentum would be transfered to the earth.
A corrollary is the change in linear momentum from an inelastic collision.
Yes, it does. Funny how they never taught it to us quite like that, isn't it?Is it following Newton's Third Law of Motion for conservation of angular momentum?
Yes, it does.
Funny how they never taught it to us quite like that, isn't it?
I think conservation of Linear Momentum follows from Newton's 3rd Law.
I am not very sure about this. Suppose an observer is holding a ball with both his hands and applies a spin to the ball; both his hands will receive reaction force in the opposite direction. These reaction forces will be absorbed by his hands and i dont think they will generate any counter-spin.
....The way you are describing it suggests that angular momentum can be "lost" through application of energy in some way. Not so, surely?
exchemist said:Secondly, and more importantly, in order to spin the ball he has to apply a torque to it. By doing so, he experiences an identical torque on his body, in the opposite sense, by Newton's 3rd law, a torque being a force multiplied by a distance from an axis of rotation. You do not "absorb" a force. If you could, Newton's 3rd Law would not be true.
Energy "loss" means only change in the form of energy, because energy is conserved.Energy loss through gravitational waves, leads to angular momentum reduction.
Newton's 3rd law for torque? I am afraid it is not.
That is obviously wrong.
Firstly, your "observer" is not an observer, as he is interacting with the system observed and is thus part of it.
Secondly, and more importantly, in order to spin the ball he has to apply a torque to it.
By doing so, he experiences an identical torque on his body, in the opposite sense, by Newton's 3rd law, a torque being a force multiplied by a distance from an axis of rotation.
You do not "absorb" a force.
If you could, Newton's 3rd Law would not be true.