i(t) 2e 40,000mA Note this may or may not be the correct solution to the above...
3) RLC Series Circuits R2 20k R3 ww 10k R1 ww 3k L1 2E-3 R5 R4 4k TD 8k TR TF 0 PW = PER 2 C1 2E-9 In the above circuit, the initial conditions are zero and the source can be considered a step function, 5u(t) 3.1: Determine and draw the simplified circuit schematic. (Hint: Thevenin equivalent with inductor and capacitor as a load...and yes, two (or more) components can be a load!) 3.2: What is the initial (t...
I need a full solution for those questions please,
although I'm half way through question one and it is quite simple
but I would like to double check if Ive got that right. like and
comment are rewarded for good answers
Consider the following circuit containing a switch S, an ideal battery with e.m.f. ε-20.0 V, resistors R,-: 8.00 Ω, R2-20.0 Ω and R3-30.0 Ω, and capacitors R2-20Ω RI-8Ω R3 -3082 After the switch is closed: (a) Calculate the initial...
Please do the problem if you can do ALL parts.
t-0 a SW1 SW2 0.5 Ω 2 1Ω V. R3 20 A T v(t) 0.5 F 0.5 H 0 Find the initial current i(0) through the inductor and the initial voltage v(0) across the capacitor at t 0. b. Write a node equation at node a fort2 0. c. Represent v(t) as a function of i(t) on the series connection of R2 and L. Find dv(t)/dt. Derive a second-order differential...
7 ots) 4. (a) The switch in the circuit below closes at t-o. Write the differential equation governing the inductor current i(O), >0 in the circuit below. Don't solve the equation! (10 pts) 6Ω i(t) 4H t=0 20 (b) Determine the final value of the current, i(t-). (7pts)
Please determine the following:
a) The initial inductor current i(0−)
b) The final inductor current i_final long after the switches
have changed.
c) A neat circuit schematic for the transient period.
d) A differential equation for the inductor current in the
circuit shown in part c.
e) The solution of the differential equation for t ≥ 0
3. You are given the circuit shown below. The switch was open for a long time before t = 0. lit) 5 H...
2.5 kΩ 5H 3.0 uF The initial voltage at t<0, V40)-100 v and current i(0)-0. At t=0 the switch is closed. a. (10 points) Find a differential equation (in time domain) for the voltage across the inductor. (10 points) The following expression is the solution for the differential equation find in part b. Determine all the parameters in the solution α, A, B and ω. b. V()e (A Cos(ot)+ BSin(r)) c. (2 points) Determine the steady state current and the...
Find the particular solution of differential equation -t du 2e dt at, initial condition, a 2(0)=1.
R t = i(t) C 2011P E e p gP a P9.09 10ed The voltage applied to this circuit at t 0 (when the switch closes) is v (t) = 75 cos (4,000t - 60°) Volts Also given that R = 400 2 (0hm) and L=75 mH (milli Henry) The initial inductor current is zero for t< 0 The textbook gives you the total response equation as: )_ ?(0-¢)so R2+(w L) Cos(wt+¢-e) -V V m i(t)=itransient(t)+isteady.state(t)=R2 +(wL m - ㅎCOS...
derive a differential
equation for ??(?) (The current through the indcutor) for the
circuit. Define state variables, to compute ??(?) and ??(?)(voltage
across the inductor).
t 0 C w 2 L 8 he circuit parameters in the circuit in Fig. P12.31 are R 1600 2; L 200 mH; and C 200 nF. If ,(t)-6 mA, find
do not use s domain method ,use only differential equation
3. In the circuit shown, switch 1 has been closed for a long time before it is opened at t 0, and switch 2 has been opened for a long time before it is closed at t = 0. SW2 sw, 0.5Ω R2 1(2 A, 20 A i(t) 0.5 H a. Find the initial voltage v(O)- Vo across the capacitor and initial current through the inductor (0) lo at t...