This shouldn't be hard. While I'm perfectly capable of answering the question, I just want to check a couple of things. Am I right to say that the normal contact force at A is 0? And just what is going on at B? At every other point on the circumference, I can see that either the weight or the normal contact force caused by a component of the velocity is sufficient as a centripetal force. However at B, both the weight and the velocity aren't in the direction of the drum's walls, so I can't see how the net force can be directed towards the centre of the circle (I can't even see how there can be a contact force), help?
It's not correct to say contact f at a is 0. The sock is clinging to the wall so the contact force can be zero or more. But not enough information is given to decide which is true here. However the contact force at a is minimum.
if you consider it, the drum is rotating downwards and towards the left at point b. Weight acts downwards, so what causes the drum to move towards the left? There should be a contact force at b if weight is less than cforce. But in any case weight is not more than cf at any point since the sock clings to the walls.
The force providing centripetal force is the push of machine's wall on the sock at b.
If you have a specific problem related to a theory topic, it's best if you post it as a separate thread in study help. It will get lost here in a long thread. In addition, most of the senior helpers, myself included, will probably not be looking in this thread and so won't see the questions.
In addition, I've made this thread "sticky" so it will now stay at the top of the forum in a different colour and not sink down.
In CCEA A2 Unit 1 in the topic thermal physics we have to know an equation: PV=(1/3)Nm<c^2> But I don't know what N or m are Is N the number of molecules? And is m the mass of the gas?
When you are between the magnets then the magnetic field is constant so there is no changing magnetic flux to induce an emf. When you reach the end of the magnets then the magnetic field drops of as you move further away. Don't think of it in terms of magnetic field lines
The direction of the force on a charged particle moving through a magnetic field - does it depend on whether the charge is positive or negative (i.e. positrons deflected opposite direction to electrons) are is it only dependent on the SIZE of the charge?
The direction of the force on a charged particle moving through a magnetic field - does it depend on whether the charge is positive or negative (i.e. positrons deflected opposite direction to electrons) are is it only dependent on the SIZE of the charge?
The direction of the force does depend on the sign (positive or negative) of the charge but it does not depend on the size of the charge. However the magnitude of the force does depend on the size of the charge (size as in +1 or +5)