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The magnitude of magnetic field at (Centre of the circular part) of the current carrying coil as shown is


(a)
(b)
(c)
(d)

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Important Questions on Moving Charges and Magnetism
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and are two concentric circular conductors of centre and carrying current and , respectively as shown in the figure. If the ratio of their radii is and the ratio of the flux densities at due to and is , then the value of will be

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Two concentric coils, each of radius equal to , are placed at right angles to each other. Currents and are flowing in each coil, respectively. The magnetic induction (in ) at the centre of the coils will be ,

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A linear small part of a circuit is situated on axis from to and a current is flowing through it. The magnetic field produced due to part at point will be

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The magnetic field due to a straight conductor of uniform cross section of radius and carrying a steady current is represented by

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The current density inside a long solid cylindrical wire of radius is in the direction of the central axis and its magnitude varies linearly with radial distance from the axis according to where, . Find the magnitude of the magnetic field at in .

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An electron moves in a circular orbit with a uniform speed . It produces a magnetic field at the Centre of the circle. The radius of the circle is proportional to

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A proton and an alpha particle are separately projected in a region where a uniform magnetic field exists. The initial velocities are perpendicular to the direction of the magnetic field. If both the particles move around the magnetic field in circles of equal radii, the ratio of momentum of the proton to that of the alpha particle is

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A particle of mass and charge is moving with velocity . What should be the minimum value of magnetic field acting on it so that the particle is able to move in a straight line? ()
