The switch in the circuit shown below has been closed for a long time. It is...
Problem 7. The switch in the circuit below has been closed for a long time. It is opened at t 0. Find the capacitor voltage v(t) fort>0. 1-0 300 ? 100 ? 2io 0 0.1 F
For the circuit shown in Fig. 4.2, the switch has been closed for a long time and was open at t=0. For t >0, (a) Obtain the circuit in the s-domain (b) Determine the current 12(s) (c) Determine for iz(t). 16 H t=0 512 10 H 512 M + 5 V 8 H
Q5. Assume the switch has been opened for a long time, and the switch is closed at t 0. Find the current io(t) for t>0. t-0 2? 2? 2? 8 V 3 A 2 V 2?
Q2. The switch in the circuit shown has been closed for a long time. It is opened at - 0. a) Find the voltage w) and the current 1,() for all : (Assume that the circuit reaches steady-state long before it is opened) (40 pts) b) Find the total energy dissipated in the 150-2 resistor for />0. (20 pts) 1509 250 Ion 01 F 10 3 250 0 50 V
5. If the switch has been closed for a long time before opening at t = 0: a) What is i, () for <0? b) What is i, (t) for t> 0? 3 (kS2) 10(V) E1 () 6(k2) Figure 5. Circuit for problem 5.
First Order Circuits 263 14 The switch was closed for a long time and opened at t - closed for a long time and opened at t 11.4 Th O, find the voltage v, for t >0 in the circuit 0, find the voltage vo for t>0 in the circuit shown in Figure 11-35. 6 V Vo(t) FIGURE 11-35: Circuit schematic for problem 11.4.
First-order circuits For the circuit shown below, the switch has been closed for a long time and it is opened at t = 0. Calculate the capacitor voltage, v(t) for all t. 6.2 30V V 2F !
2. Having been in position a for a long time, the switch in Fig. 2 is moved to position b at t=0. Find v(t) and vr(t) for t>0. (4 pts) 5 H 2022 LurĂ¥ mwa W \t=0 - UR + 18 v 22 + 15 V + Fig. 2. Circuit for Question 2
The switch in the circuit shown below has been closed for a long time until t=0 when it is opened. What is the circuit time constant for t> 0? It=0 RS SR2 = 3R OT=[(R3 + RA)//R2 + R1]//R,C OT=R.C OT=RiC OT=R2C None of the above
The switch in the circuit shown has been closed for a long time and is opened at t = 0. Find a) The initial value of v(t), b) The time constant for t>0. c) The numerical expression for v(t) after the switch has been opened, d) The initial energy stored in the capacitor, and e) The length of time required to dissipate 75% of the initially stored energy.