At t-0- switch S is closed- The charge on the capacitor is varying with time as Q-Q01-e- t- Obtain the value of Q0 and - in the given circuit parameters-

The correct option is A α=(R_1+R_2)R_1R_2C , #160; Q_0=CVR_2/R_1+R_2 Applying KVL, V IR_1 qC=0 qC (I I_1)R_2=0 Also I_1=dqdt Solving t ...

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Discharging of Capacitors

At t=0, swi...

Question

At $t = 0$ , switch $S$ is closed. The charge on the capacitor is varying with time as $Q = Q_{0} (1 - e^{- α t})$ . Obtain the value of $Q_{0}$ and $α$ in the given circuit parameters.

$α = \frac{(R_{1} + R_{2})}{R_{1} R_{2} C}$ , $Q_{0} = \frac{C V R_{2}}{R_{1} + R_{2}}$

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α = \frac{(R_{1} + R_{2})}{R_{1} R_{2}}

Q_{0} = \frac{C V R_{1}}{R_{1} + R_{2}}

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α = \frac{(R_{1} + R_{2})}{C}

Q_{0} = \frac{V R_{1}}{R_{1} + R_{2}}

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None of these

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