Consider the situation of the previous problem. Find the average electric field energy stored in the capacitor and the average magnetic field energy stored in the coil.

(a) In a series L-C-R circuit with an AC source, R = 300 Omega , C = 20 muF, L= 1.0 H, V_(0) = 50sqrt2V and f = 50/pi Hz . Find (i) the rms current in the circuit and (ii) the rms voltage across each element. (b) Consider the situatiuon of the previous part. find the average electric field energy stored in the capacitor and the average magnetic field energy stored iun the coil .

(a) In a series L-C-R circuit with an AC source, R = 300 Omega , C = 20 muF, L= 1.0 H, V_(0) = 50sqrt2V and f = 50/pi Hz . Find (i) the rms current in the circuit and (ii) the rms voltage across each element. (b) Consider the situatiuon of the previous part. find the average electric field energy stored in the capacitor and the average magnetic field energy stored iun the coil .

Magnetic field energy stored in a coil is

Find the energy stored in the capacitor.

In the figure magnetic energy stored in the coil is

In the figure magnetic energy stored in the coil is

In a series LCR circuit with an ac source of 50 V,R=300 Omega ,frequency v=50/piHz .The average electric field energy, stored in the capacitor and average magnetic energy stored in the coil are 25 mJ and 5 mJ respectively.The RMS current in the circuit is 0.10 A .Then find

In a series LCR circuit with an ac source of 50 V,R=300 Omega ,frequency v=50/piHz .The average electric field energy, stored in the capacitor and average magnetic energy stored in the coil are 25 mJ and 5 mJ respectively.The RMS current in the circuit is 0.10 A .Then find

Consider the situation of the previous problem. The directions of the magnetic field due to the dipole are opposite at

Consider the situation of the previous problem. The directions of the magnetic field due to the dipole are opposite at