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is, by Kırchoffs The differential equation for a single closed RL-circuit Second Law, di Ldt+ Ri E(t) where i() is the curre
b) impressed Voltage E( os 0 Os 1015 20 25 c) Impressed Vottage E(t) Time 0.5 1.0 1.5 2.0 2.5 3.0 d) E(t) 36 (t-1)
is, by Kırchoff's The differential equation for a single closed RL-circuit Second Law, di Ldt+ Ri E(t) where i() is the current in the circuit at time t, L is the inductance, R is the resistance, and EO) is the impressed voltage. In this lab you will investigate the current under voltages that are nonzero for only a brief period of time. Assuming the values L -R 1, solve the LR- circuit initial value problem below using the Laplace transform. Then graph the current using an appropriate viewing window. at +i E() i(0) , t>o, where EO) is a) impressed Votage Ert) 05 Tme 3.0 0.s
b) impressed Voltage E( os 0 Os 1015 20 25 c) Impressed Vottage E(t) Time 0.5 1.0 1.5 2.0 2.5 3.0 d) E(t) 36 (t-1)
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dt 21 to 2 dt e dt durCamlin Page Date 0s 10 ー 4-6 ㄧ-4u.tud.一2.32 2Camlin Page Date 8.IS

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