Given : `R_1 =1ohm, R_2 = 2ohm, C_1 = 2 muF, C_2 = 4muF` The time constants (in `muS`) for the circuits I, II, III are respectively

Given L_(1) = 1 mH , R_(1) = 1 Omega , L_(2) = 2 mH , R_(2) = 2 Omega Neglecting mutual inductance, the time constants (in ms) for circuits (i), (ii), and (iii) are

Given L_(1) = 1 mH , R_(1) = 1 Omega , L_(2) = 2 mH , R_(2) = 2 Omega Neglecting mutual inductanec, the time constants (in ms) for circuits (i), (ii), and (iii) are

In the circuit given E = 6.0 V, R_1 = 100 ohm, R_2 = R_3 = 50 ohm and R_4 = 75 ohm. The equivalent resistance of the circuit, in ohm, is

In the circuit given E = 6.0 V, R_(1) = 100 ohms, R_(2) = R_(3) = 50 ohms, R_(4) = 75 ohms . The equivalent resistance of the circuit, in ohms, is

In the circuit shown in figure, R(1) = 1Omega, R_(2) = 2Omega, C_(1) = 1 muF, C_(2) = 2 muF and E = 6 V . Calculate charge on each capacitor in steady state

In the circuit shown in figure, R(1) = 1Omega, R_(2) = 2Omega, C_(1) = 1 muF, C_(2) = 2 muF and E = 6 V . Calculate charge on each capacitor in steady state

In the circuit shown in fig. R_(1) = 10 Omega, R_(2) = Omega, C_(1) = 1 muF, C_(2) = 2muF, and E =6V. Calculate the charge on each capactor in the stedy state.

In the circuit shown in fig. R_(1) = 10 Omega, R_(2) = 5 Omega, C_(1) = 1 muF, C_(2) = 2muF, and E =6V. Calculate the charge on each capactor in the stedy state.