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Consider the circuit shown in .(a) find the current through the battery a long time after the switch S is closed. (b) Suppose the switc is again opened at t = 0. What is the time cosstant of the discharging circuit? (c ) Find t current through the inductor after one time constant.
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(a) At `t=oo` , inductor offers zero resistance
`i_(0)=(E)/(R_(1)R_(2)//(R_(1)+R_(2)))=(E(R_(1)+R_(2)))/(R_(1)R_(2))`
`(i_(1))=(E)/(R_(1))`
`tau=(L)/(R_(1)+R_(2))`
(c) In discharging circuit
`i=(i_(1))_(0)e^(-t//tau)=(E)/(R_(1))e^(-t//tau)`
When `t=tau`
`i=(E)/(R_(1))e^(tau//tau)=(E)/(R_(1))e^(-1)=(E)/(eR_(1))`
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