An ideal battery of potential difference \(V_0\) is connected in series with an open switch \(S\) and a resistor \(R_1 = R\). This combination is connected across a parallel network consisting of two branches: Branch 1 contains a resistor \(R_2 = 2R\) in series with an initially uncharged capacitor \(C\), and Branch 2 contains a resistor \(R_3 = 2R\). At time \(t = 0\), switch \(S\) is closed. Which row in the table correctly identifies the initial current \(I_3(0^+)\) through resistor \(R_3\) immediately after the switch is closed, and describes the behavior of current \(I_3(t)\) for \(t > 0\)?

Row	Initial Current \(I_3(0^+)\)	Behavior of \(I_3(t)\) for \(t > 0\)
Row A	\(\dfrac{V_0}{2R}\)	Exponentially decreases toward zero
Row B	\(\dfrac{V_0}{4R}\)	Exponentially decreases toward zero
Row C	\(\dfrac{V_0}{4R}\)	Exponentially increases toward \(\dfrac{V_0}{3R}\)
Row D	\(\dfrac{V_0}{3R}\)	Exponentially decreases toward \(\dfrac{V_0}{4R}\)