The toroid of radius 10 cm has 100 turns. If a current of 0.1 ampere is flowing in it, then the value of the magnetic field on the axis of the toroid will be:
In an area of constant magnetic field, a charged particle enters in a direction parallel to the direction of magnetic field with its velocity. The speed of particle is:
An electron moves with a constant velocity v in a uniform magnetic field B, parallel to the direction of the magnetic field. The force acting on electron is:
Two long straight wires are kept parallel, distance between them is 2R and current is flowing in opposite directions in two wires. The magnitude of magnetic field at a point midway between them which is at a distance R from each wire is:
Magnetic field in a current carrying solenoid is B. If length of the solenoid and current flowing through the solenoid is doubled, keeping the number of turns same, the magnitude of magnetic field in the solenoid will be:
Same current is flowing through two parallel conducting wires at a distance $d$ in opposite directions. The intensity of magnetic field at the midpoint between the wires is :
Current of 1 A is flowing through two parallel wires in the same direction and distance between the wires is 1 m . The mutual attractive force at unit length will be :
In a solenoid, the magnetic field produced due to flow of current $i$ is $B$. The current required to obtain same magnetic field on doubling the length and number of turns in the solenoid is :
A coil of one loop is made from a wire of length $L$ and after that a coil of 2 loops is made from the same wire. The ratio of magnetic fields at the center is :
Same current is flowing through two identical coils. Their centers are common and their planes are mutually perpendicular. Magnetic field at the center due to one coil is B then the resultant magnetic field at the common center is :
Magnetic field produced at the center of a circular coil due to current flowing in it is $B _0$. On axial point of same coil, a point at a distance equal to its radius is B , then the ratio $\frac{ B _0}{B}$ is :