A pure inductor, pure capacitor, and two pure equal resistors are connected as shown in the circuit, such that L=2R2C. At an instant t=0, the switch is closed. If i1 and i2 are currents shown in branches at some time t=to relation di1dt+di2dt=0 is satisfied, then to=nRC. Here n is (Take ln2=0.69 and answer up to two decimal places)

A pure inductor, pure capacitor, and two pure equal resistors are conn

1.	A pure inductor, pure capacitor, and two pure equal resistors are connected as shown in the circuit, such that L=2R2C. At an instant t=0, the switch is closed. If i1 and i2 are currents shown in branches at some time t=to relation di1dt+di2dt=0 is satisfied, then to=nRC. Here n is (Take ln2=0.69 and answer up to two decimal places)
Answer» A pure inductor, pure capacitor, and two pure equal resistors are connected as shown in the circuit, such that $L = 2 R^{2} C$ . At an instant $t = 0$ , the switch is closed. If $i_{1}$ and $i_{2}$ are currents shown in branches at some time $t = t_{o}$ relation $\frac{d i_{1}}{d t} + \frac{d i_{2}}{d t} = 0$ is satisfied, then $t_{o} = n R C$ . Here $n$ is (Take $ln 2 = 0.69$ and answer up to two decimal places)

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