Having trouble with Part D, please help. Thank you. The parameters in the circuit shown in the figure are R₁ = 0.1 N, L₁=0.8,R₂ = 24, wL₂ = 32 , and V₁ = 160 +30 V. (Figure 1)FigureR₁IjwL₁VL R₂1, jwL₂3 I< 1 of 1Submit✓ CorrectPart CConnect a capacitor in parallel with the inductor, hold V₁ constant, and adjust the capacitor until the magnitude of I is a minimum. What is the value of V₂?Enter your answer using polar notation. Express argument in degrees.V, 161/1.90 VSubmitPrevious AnswersPart D✓ CorrectPrevious AnswersFind the value of the capacitive reactance that keeps the magnitude of I as small as possible and that at the same time makes|V₂| = |VL| = 160 V.Express your answer with the appropriate units.μAZ = 11.868Provide FeedbackΩSubmit Previous Answers Request Answer?X Incorrect; Try Again; 3 attempts remaining

Answered: Image /qna-images/answer/f1a346d1-f25c-4f2b-bb80-2ef1552f57d3.jpg

Figure joo L VL R₂1. joul < 1 of 1 > ▼ Part D Find the value of the capacitive reactance that keeps the magnitude of I as small as possible and that at the same time makes |V₂|=|V₂|=160 V. Express your answer with the appropriate units. PÅ Z= 11.868 Ω Submit Previous Answers Request Answer X Incorrect; Try Again; 3 attempts remaining

Figure joo L VL R₂1. joul < 1 of 1 > ▼ Part D Find the value of the capacitive reactance that keeps the magnitude of I as small as possible and that at the same time makes |V₂|=|V₂|=160 V. Express your answer with the appropriate units. PÅ Z= 11.868 Ω Submit Previous Answers Request Answer X Incorrect; Try Again; 3 attempts remaining

Power System Analysis and Design (MindTap Course List)

6th Edition

ISBN:9781305632134

Author:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma

Publisher:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma

Chapter6: Power Flows

Section: Chapter Questions

Problem 6.27P

See similar textbooks

Similar questions

The circuit shown below is an underdamped system, and the current through the inductor has the form iL(t)=e^at ( ) (K1sinwt + K2coswt ) for t≥0 a. Determine the numerical values, including signs, of a and w b. If the initial conditions are iL(0) = 1A and Vc (0) =12V , determine the numerical values, including signs, of K1 and K2 c. Using the numbers determined above, write out the complete expression for iL(t)
Given the circuit below with the switch closed for a long time, then opening at t=0, and with the values R1=129KΩ, R2=128KΩ, R3=103KΩ, calculate the time constant, τ, for the capacitor voltage solution for at t >0.
Consider an LRC series circuit with a resistance of 2.5 ohms, capacitance of 0.1 farad, aninductance of 0.1 henry and electromotive force, volts. Given thatAssume there is no initial charge and no initial current on thecapacitor.The equation of the charge q(t), on the capacitor at any time t q(t)=C1e−5t+C2e−20t+0.05cost+0.2sint . (Do not solve the coefficients). a) State the equation of the current, i(t). b) State the transient and the steady-state current. c) What is the current after a long time.
Can you please help with this question? The triangular voltage pulse shown below is applied to a 200 mF capacitor. a) Write the expressions thatdescribe vc(t) in the five time intervals t < 0, 0 ≤ t ≤ 2 , 2 ≤ t ≤ 6, 6 ≤ t ≤ 8, and t > 8. b) Derive theexpressions for the capacitor current, power, and energy for the time intervals in part (a).
The triangular voltage pulse shown below is applied to a 200 mF capacitor. a) Write the expressions thatdescribe vc(t) in the five time intervals t < 0, 0 ≤ t ≤ 2 , 2 ≤ t ≤ 6, 6 ≤ t ≤ 8, and t > 8. b) Derive theexpressions for the capacitor current, power, and energy for the time intervals in part (a).
From the given circuit. Switch S1 is in position A switch S2 is open. Both switches are in these states for a very long time. At t=0, switch S1 moves from position A to B while switch S2 remains open. 10ms after switch S1 moves to position B, switch S2 is closed and remains closed for 20ms only. ANSWER THE FOLLOWING: a.) Expression for the inductor current for 0 ≤ ? < 10??b.) Expression for the inductor current for 10?? ≤ ? < 30?? and 30?? ≤ ? < ∞c.) What is the time (in ms) after switch S1 moves to position B is the current in the inductor equivalent to 30% of the initial value (at ?=0).
Answer the questions below:For the circuit given below, compute for the value of ?x (assume the circuit has been turned on).1. If at the terminals x−y a resistor of 10 ? is attached2. If at the terminals x−y an inductor of 1 ? is attached 3. If at the terminals x−y a capacitor of 1 ? is attached 4. If a 4? inductor is shunted with a 1 ? resistor and attached at terminals x−y
Design a single circuit element containing one inductor, one capacitor and one resistor with v(t) of = vt=4+2e-3tV and it=-3e-3tA for t>0 . Also specify the value of the inductance, capacitance and the resistance of the tree element
An RC circuit with a capacitance of 1E-1 farad, and a resistance of 2Ω, has an EMF of E(t)=4cos(t) volts applied to it. a. Find the charge on the capacitor, q(t), with q(0)=6/13, and the subsequenct current, I(t). Solve the problem mathamatically (DE) and try to restrain yourself from solving it using your physics knowledge.
Now suppose the switch in the circuit in has been inposition b for a long time. At t=0, the switch moves instantaneouslyto position a and stays there. Find the initial and final values of thecapacitor voltage, the time constant for t≥0, and the expression forthe capacitor voltage for t≥0
(a) Specify v1(0) and v2(0) for determining the equivalent circuit involving the capacitors for t≥0. : (b) At t0=0.2 s, determine the currennt i(t0=0.2 s): (c) At t0=0.2 s, determine υ1(t0) and υ2(t0):
As displayed in attachment figure and LC circuit can be modeled by the following system of differential equations as attachment. Where L = inductance (H), t = time (s), i = current (A), and C = capacitance (F). Assuming that a solution is of the form = Ij sin (wt), determine the eigenvalues and eigenvectors for this system using Faddeev-Leverrier Method and Power Method with L = 1 H and C = 0.25 C. Draw the network, illustrating how the currents oscillate in their primary nodes. Assume initial value for power method.