A `1.5 mu F` capacitor is charged of 60 V. The charging battery is then disconnected and a 15 mH coil is connected in series with the capacitor so that LC oscillations occur. Assuming that the circuit contains no resistance, the maximum current in this coil shall be close to

A 1.5 mu f capacitor is charged to 20 V. The charging battery is then disconnected and a 15 mH coil is connected in series with the capacitance so that LC oscillations occur. Write current in the inductor as a function of time

A 1.5 mu f capacitor is charged to 20 V. The charging battery is then disconnected and a 15 mH coil is connected in series with the capacitance so that LC oscillations occur. Write current in the inductor as a function of time

A 1.5 muF capacitor is charged to 57 V. The charging battery is then disconnected , and a 12 mH coil is connected in series with the capacitor so that LC oscillations occur. What is the maximum current in the coil ? Assume that the circuit contains no resistance , which woudl cause the energy to be dissipated.

A 1 muF condenser is charged to 50V. The charging battery is then disconnected and a 10mH coil is connected across capacitor so that the LC oscillations occur. Find the maximum current in the coil?

A 1 muF condenser is charged to 50V. The charging battery is then disconnected and a 10mH coil is connected across capacitor so that the LC oscillations occur. Find the maximum current in the coil?

A 1.5 mu F capacitor is charged to 20 V. The charging battery is then disconnected , and a 15 mH coil is connected in series with the capacitor so that LC oscillations occur. Write the equation for variation of charge on capacitor and current in the inductor with time taking the instant at which inductor is connected to the capacitor as t=0.

A 1.5 mu F capacitor is charged to 20 V. The charging battery is then disconnected , and a 15 mH coil is connected in series with the capacitor so that LC oscillations occur. Write the equation for variation of charge on capacitor and current in the inductor with time taking the instant at which inductor is connected to the capacitor as t=0.

A 1.5 mu f capacitor is charged to 20 V. The charging battery is then disconnected and a 15 mH coil is connected in series with the capacitance so that LC oscillations occur. Write the equation for variation of charge on capacitor and current in the inductor with time taking at the instant at which inductor is connected to the capacitor at t = 0

A 1.5 mu F capacitor is charged to 57 volt.The charging battery is then disconnected and a 12 mH coil is connected across the capacitor so that is zero, what is the maximum value of current in the coil ?