Surely but current direction has not to be parallel to magnetic field. Force on the wire = B I L sin@
When @ is zero, ie parallel then F = 0
If @ = 90 then force will be max. F = B I L
Here L is the length of the current carrying conductor
Yes, a stationary electron does have a magnetic field.
No, a stationary charge particle cannot be accelerated in a magnetic field. In order to be affected by a magnetic field, the charged particle must be moving.
Magnetic fields do not require a medium to propagate, unlike mechanical waves. The direction of the magnetic field lines represent the direction a north magnetic pole would move if placed in the field. Magnetic fields can only be produced by moving charges or currents, and not by stationary charges. Magnetic fields exert forces on moving charges according to the Lorentz force law.
By placing the stationary charge in a magnetic field that is changing over time, a magnetic force will be induced on the charge, causing it to move. This is known as electromagnetic induction. The moving magnetic field induces an electric field that then exerts a force on the charge, resulting in its movement.
Magnetic fields exert a force on moving charged particles. This force is perpendicular to both the velocity of the particle and the magnetic field direction, causing the particles to follow a curved path. The strength of the force depends on the charge of the particle, its velocity, and the strength of the magnetic field.
Yes, a stationary electron does have a magnetic field.
Electric motor and loud speakers are the two devices that uses current carrying conductor and magnetic field.
Stationary charge don't produce a magnetic field. because it has no velocity in it, without flow of electron we can't find electricity and for that we have no magnetic field for a stationary charge. It produce only electric field.
No, a stationary charge particle cannot be accelerated in a magnetic field. In order to be affected by a magnetic field, the charged particle must be moving.
A) stationary electric charge B) moving electric charge C) stationary magnet D) a moving magnet
Yes, by moving the conductors through the magnetic field.
The magnetic field will have no effect on a stationary electric charge. ( this means that the magnetic field is also stationary. ) If the charge is moving , relative to the magnetic field then there might be an effect, but the size and direction of the effect will depend on the direction of the electric charge as it moves through the field. If the charge is moving parallel to the field there will be no effect on it. If the charge is moving at right angles to the field then it will experience a force that is mutually orthogonal to the field and direction of the motion. You really need diagrams to properly explain this
Magnetic fields do not require a medium to propagate, unlike mechanical waves. The direction of the magnetic field lines represent the direction a north magnetic pole would move if placed in the field. Magnetic fields can only be produced by moving charges or currents, and not by stationary charges. Magnetic fields exert forces on moving charges according to the Lorentz force law.
The force on a charge by a magnetic field is given by F = Bq v sin@ v - the speed of the charged particle with charge q. B - magnetic field induction in tesla. @ is the angle between the velocity vector and magnetic field vector. As dipole is stationary, the speed of charges is zero. So the force = 0 Hence the result.
By placing the stationary charge in a magnetic field that is changing over time, a magnetic force will be induced on the charge, causing it to move. This is known as electromagnetic induction. The moving magnetic field induces an electric field that then exerts a force on the charge, resulting in its movement.
The magnitude of the voltage induced in a conductor moving through a stationary magnetic field depends on the length and the speed of the conductor.
Magnetic fields exert a force on moving charged particles. This force is perpendicular to both the velocity of the particle and the magnetic field direction, causing the particles to follow a curved path. The strength of the force depends on the charge of the particle, its velocity, and the strength of the magnetic field.