Q3: The switch in the has been open a long time before closing at t=0. Find il(t) for t> 0. t=0 2k-22 in 62.5H 12V 6 ΚΩ 2.5 UF 9 mA
Q4: The switch in the has been open a long time before closing at t=0. Find iz(t) for t>0. 2.5 k92 ina 262.5H 15V 2.5HF 9 mA
Q4: The switch in the has been open a long time before closing at t=0. Find iz(t) for t>0. 2.5 ΚΩ IL 15V 1 362.5H 2.5 UF 9 ma
Q4: The switch in the has been open a long time before closing at t=0. Find iz(t) for t> 0. t = 0 2.5 k 2 il 1362.5H 15V 2.5 UF 9 mA
Q4: The switch in the has been open a long time before closing at t=0. Find iz(t) for t>0. 2.5 k92 ina 262.5H 15V 2.5HF 9 mA
Problem #2: The switch has been open for a long time before closing at t = 0. Find Vct) fort > 0. W 812 3202 33022 Veſt)+ 0.1 MF 200 V
Q3: The switch in the has been open a long time before closing at t=0. Find il(t) for t> 0. 2k12 t = 0 =0%. iL 12V 6 k92 62.5H 2.5 UF 9 mA
solve fast please help me please Q3: The switch in the has been open a long time before closing at t=0. Find it(t) for t> 0. t=0 2k22 6k92 i13 62.5H 12V 9 mA 2.5 HF dscs English (United States)
1. The switch in Figure 1 has been open for a long time before it closes at t= 0. Determine, it) and v(t) for t> 0 102 0 .4 H iſt) M10000+ 22 1/20 Ft 24 V Fig. 1 2. Find vo(t) in the circuit shown in Figure 2. t=0 10 22 3 AC 52 1H 10 mF vo(t) Fig. 2
4. Assuming that the switch has been open for a long time, find io(f) for >0. 800 Ω r0 30 V Find the roots of the characteristic equation: a) b) Write the general form of the solution (with unknown constants) io(t) c) What is the value at time infinity? d) What is the value at time zero? What is the value of the derivative at time zero? e) f) What is the final solution? io()