Solve equation V1 = 30V V2 = 60v V3 = 60V 12 ar 3 Am tsolve lit using System of Katar eq
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Q: 3. Determine Vx. 60V 25.0 n 40n 1252 M + V+ - 240 $8.n :24.0 €24.2 JA
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- For the number 1 question, you have to find the thevenin equivalent resistance at the load terminals and also the maximum power transfer to the load. I have posted this question but both gave me different answers, what is the real answer for this? LINK FOR ANSWER 1: https://www.bartleby.com/questions-and-answers/1.-find-the-a-equivalent-thevenin-resistance-at-the-load-terminals-and-b-maximum-power-transfer-to-t/bb07ad30-0e58-4e87-a919-c3846bad184bLINK FOR ANSWER 2: https://www.bartleby.com/questions-and-answers/1.-determine-the-equivalent-thevenin-resistance-at-the-load-terminals-and-maximum-power-transfer-to-/eded9e03-db33-44c9-b6f7-c9616cbaab35 Also, kindly check if the answers to question number 2 on the links are correct.Identify the equation that proves Kirchhoff's Voltage Law for the circuit below given the following:ES1 = 8 V, ES2 = 14 V, R1 = 12 Ω, R2= 10 Ω, R3 = 22 Ω, and IT = 0.5 Agenerally in these type of questions we also use R2 and L2 aka their impedance ofcourse but why here did we only use E(s) and zl1 and zr1? also where did that final answer come from? why is it zl1/zl1+zr1? what's the general formula here to reach it? PLEASE DO NOT RE-SOLVE JUST ANSWER MY INQUIRIES. THANK YOU
- AnalyzethecircuitinFigureQ2(b)for:(i)Impedanceseenbythesource. (ii)CurrentI1andI2. (iii)Energystoredinmagneticcouplewhenangularfrequency,?=2rad/s,andtime,t=2s.Show the complete and step-by-step solution for an upvote.Subject: CircuitsGivenRt = 37.9529 ohm..Rcd = 3.6 ohm.Rab=2.3529ohmIt=1.58APt=94.85WV2=3.16VV4=6.32VVab=3.7175vVcd=5.688VI10=0.372AI5=0.7435AI8=0.465AI9=0.632AI6=0.348AP2=4.9928WP4=9.9856WPab=5.88WP14=34.95WPcd=8.99WP12=29.96W
- 1) Use the superposition principle to determine the current in the load resistance RL, in the dc circuit of Figure QA1(a) 2) The current through a pure capacitor is given byi = 28.28cos(314t).Derive an expression for the voltage across the capacitor in the form v = Vm cos(wt) and comment on your answer. 3)Estimate the value of the current I and the voltage V in each of the circuits shown in Figure QA1(c) and justify your method of estimation.Choose loops for the circuit below so that there is one unknown current. Write aKVL loop equation for that current. Put the equation in normal form and solve for the unknowncurrent. Use initial condition vc(0−) = 0 V and assume is is constant (not a function of time).(The equation should have an integral. One way of solving it is taking the derivative of both sides.)Use the unknown current to compute v0.The circuit shown in Figure P3.35 is a simplifiedDC version of an AC three-phase electrical distributionsystem.VS1 = VS2 = VS3 = 170 VRW1 = RW2 = RW3 = 0.7Ω R1 = 1.9Ω R2 = 2.3Ω R3 = 11 ΩTo prove how cumbersome and inefficient (althoughsometimes necessary) the method is, determine, usingsuperposition, the current through R1.
- Compute for IN, RN and the current passing though the 25-ohm resistor using Norton’s Theorem. Answer neatly and please explaiin the processControl Systems Write the state equations of the circuit shown in the figure. Obtain the Vout expression for the values of C=2F and L=3H for R=5 ohms. Obtain the Vout(t) expression by using the sum of residues method when the input voltage is a unit-step function. Comment on the stability of the system. Note:Please explain and explain in detail.Figure 2 shows three "LC" circuits, two of them with capacitance capacitors "C" and the three with inductance coils "L", the three circuits are coupled by means of two capacitance capacitors "Cc". The currents that circulate through each mesh are those indicated in the figure: "I1", "I2" and "I3". Using Kirchhoff's law for voltages and taking into account the definition of current I = −dQ / dt, find the system of coupled equations of the system and then find the normal angular frequencies of the system.