In the connection shown in the figure, initially the switch K is open and the capacitor is uncharged. Then the switch is closed, and the capacitor is charged up to the steady state and the switch is opened again. Determine the values indicated by the values indicated by the ammeter.
`[Given V_0 = 30 V, R_1 = 10k Omega, R_2 = 5kOmega`]
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just after closing the switch

In the connection shown in the figure, initially the switch K is open and the capacitor is uncharged. Then the switch is closed, and the capacitor is charged up to the steady state and the switch is opened again. Determine the values indicated by the values indicated by the ammeter. [Given V_0 = 30 V, R_1 = 10k Omega, R_2 = 5kOmega ] . A long time after the switch was closed.

In the connection shown in the figure, initially the switch K is open and the capacitor is uncharged. Then the switch is closed, and the capacitor is charged up to the steady state and the switch is opened again. Determine the values indicated by the values indicated by the ammeter. [Given V_0 = 30 V, R_1 = 10k Omega, R_2 = 5kOmega ] . A long time after the switch was closed.

In the connection shown in the figure, initially the switch K is open and the capacitor is uncharged. Then the switch is closed, and the capacitor is charged up to the steady state and the switch is opened again. Determine the values indicated by the values indicated by the ammeter. [Given V_0 = 30 V, R_1 = 10k Omega, R_2 = 5kOmega ] . A long time after the switch was closed.

In the connection shown in the figure, initially the switch K is open and the capacitor is uncharged. Then the switch is closed, and the capacitor is charged up to the steady state and the switch is opened again. Determine the values indicated by the values indicated by the ammeter just after closing the switch [Given V_0 = 30 V, R_1 = 10k Omega, R_2 = 5kOmega ] . A long time after switch was closed.

In the connection shown in the figure the switch K is open and the capacitor is uncharged. Then we close the switch and let the capacitor charge up to the maximum and open the switch again. Then (a) the current through R_(1) be I_(1) immediately after closing the switch, (b) the current through R_(2) be I_(3) immediately after reopening the switch, Find I_(1)/(I_(2) I_(3)) (in ampere^(-1) ) (Use the following data: V_(0)=30VR_(1)=10 K Omega R_(2) = 5 k Omega)

In the circuit shown in figure, the battery is an ideal one, w/The emf V. The capacitor is initially uncharged. The switch s is closed at time t = 0 The charge Q on the capacitor at time t is

In the given figure switch is open initially and capacitor C_2 is unchanged Charge on C2 just after closing the switch is

Initially the capacitor was uncharged Current in the capacitor just after switching on will be ?

Initially the capacitor was uncharged Current in the capacitor just after switching on will be ?