In the given arrangement the square loop of area `10 cm^(2)` rotates with an angular velocitys `omega` about its diagonal. The loop is connected to a inductance of `L = 100 mH` and a capacitance of `10 mF` in series. The lead wires have a net resistance of `10 Omega`. Given that `B = 0.1 T` and `omega = 63 "rad"//s`

Find the rms current

In the given arrangement the square loop of area 10 cm^(2) rotates with an angular velocitys omega about its diagonal. The loop is connected to a inductance of L = 100 mH and a capacitance of 10 mF in series. The lead wires have a net resistance of 10 Omega . Given that B = 0.1 T and omega = 63 "rad"//s If the current is in phase with voltage, what shouldl be the frequency of rotation of the coil.

The loop ABCD is moving with velocity 'v' towards right. The magnetic field is 4T . The loop is connected to a resistance of 8 Omega . If steady current of 2A flows in the loop then value of 'v' if loop has a resistance of 4 Omega , is : (Given AB = 30 cm, AD = 30 cm )

The loop ABCD is moving with velocity 'v' towards right. The magnetic field is 4T . The loop is connected to a resistance of 8 Omega . If steady current of 2A flows in the loop then value of 'v' if loop has a resistance of 4 Omega , is : (Given AB = 30 cm, AD = 30 cm )

A square loop of side a is rotating about its diagonal with angular velocity omega in a perpendicular magnetic field vec(B) It has 10 turns. The emf induced is

A square loop of side a is rotating about its diagonal with angular velocity omega in a perpendicular magnetic field vec(B) It has 10 turns. The emf induced is

If resistance R = 10 Omega , inductance L = 2 mH and capacitance C = 5 muF are connected in series to an AC source of frequency 50 Hz, then at resonance the impedance of circuit is

If resistance R = 10 Omega , inductance L = 2 mH and capacitance C = 5 muF are connected in series to an AC source of frequency 50 Hz, then at resonance the impedance of circuit is

An A.C.source of r.m.s. value85V and frequency 50Hz is connected in series with an inductance of 2H and a resistance of 10 Omega . Find the maximum current in the circuit.

A square loop of side a is rotating about its diagonal with angular velocity w in a perpendicular magnetic field as shown in the figure. If the number of turns in it is 10 then the magnetic flux linked with the loop at any instant will be–