Match the following columns.
| Column I | Column II | ||
|---|---|---|---|
| (A) | Dielectric ring uniformly charged. | (P) | Time independent electrostatic field out of system. |
| (B) | Dielectric ring uniformly charged rotating with angular velocity $$\omega$$. | (Q) | Magnetic field. |
| (C) | Constant current in ring $$io$$ | (R) | Induced electric field. |
| (D) | $$i=i_0\cos\omega t$$ | (S) | Magnetic moment. |
The capacitor of capacitance $C$ can be charged (with the help of a resistance R ) by a voltage source V , by closing switch $\mathrm{S}_1$ while keeping switch $\mathrm{S}_2$ open. The capacitor can be connected in series with an inductor L by closing switch $\mathrm{S}_2$ and opening $\mathrm{S}_1$.

Initially, the capacitor was uncharged. Now, switch $S_1$ is closed and $S_2$ is kept open. If time constant of this circuit is $\tau$, then
The capacitor of capacitance $C$ can be charged (with the help of a resistance R ) by a voltage source V , by closing switch $\mathrm{S}_1$ while keeping switch $\mathrm{S}_2$ open. The capacitor can be connected in series with an inductor L by closing switch $\mathrm{S}_2$ and opening $\mathrm{S}_1$.

After the capacitor gets fully charged, $\mathrm{S}_1$ is opened and $S_2$ is closed so that the inductor is connected in series with the capacitor. Then,
The capacitor of capacitance $C$ can be charged (with the help of a resistance R ) by a voltage source V , by closing switch $\mathrm{S}_1$ while keeping switch $\mathrm{S}_2$ open. The capacitor can be connected in series with an inductor L by closing switch $\mathrm{S}_2$ and opening $\mathrm{S}_1$.

If the total charge stored in the LC circuit.is $\mathrm{Q}_0$, then for $t \geq 0$,
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