The current flowing in two coils of self inductance LI = 20mH and I2 = 15mH are increasing at the same rate. If the power supplied to the same rate. If the power supplied to the two coils are equal. Find the ratio of (i) induced emf (ii) induced current a given instant.

The currents flowing in the two coils of self - inductance L_(1)= 20 m H and L_(2) = 15 mH are increasing at the same rate. If the the power supplied to the two coils is equal find the ratio of (i) induced voltages (ii) the currents and (iii) the energies stored in the two coils at a given instant.

Two different coils have self- inductances L_(1) = 16 mH and L_(2)= 12 mH. At a certain instant, the current in the two coils is increasing at the same rate and power supplied to the two coils is the same. Find the ratio of i) induced voltage ii) current it) energy stored in the two coils at that instant.

Two different coils have self- inductances L_(1) = 16 mH and L_(2)= 12 mH. At a certain instant, the current in the two coils is increasing at the same rate and power supplied to the two coils is the same. Find the ratio of i) induced voltage ii) current iii) energy stored in the two coils at that instant.

Two differenct coils have self-inductances L_(1)=16 mH and L_(2)=12mH . At a certain instant, the current in the two coils is increasing at the same rate and power supplied to the two coils is the same. Find the ratio of induced current

Two different coils have self inductane L_(1) = 16mH and L_(2) = 12mH . At a certain instant, the current in the two coils is increasing at the same rate of power supplied to th two coils is the same. Find the ratio of {:i) induced voltage {:ii) current {:iii) energy stored in the two coils at that instant.

Two differenct coils have self-inductances L_(1)=16 mH and L_(2)=12mH . At a certain instant, the current in the two coils is increasing at the same rate and power supplied to the two coils is the same. Find the ratio of induced voltage