3. Use Kirchhoff's laws to find the current in all the branches for the circuit below.
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- 4. Find the value of the equivalent Thévenin’s resistance at the terminals a-b, adjust the value of RL such that network 2 absorbs the maximum power from network 1Determine the Thévenin and Norton equivalents of the circuit. Ans: -7.857 V, -3.235 mA, 2.429 k ohms.Using Kirchhoff's Rules, compute the current (mA) and voltage (V) values of the circuit if R1=2kohm and R2=7kohm.
- The current in each branch of a two- branched parallel circuits are given by the expressions i1 =7.07sin(314t - π/4) A and i2 = 21.2sin((314t - π/3) A. The supply voltage v = 354sin 314t V. Determine the total current in amperes. choices: 14.52, 14.12, 14.13, 14.43Which of the following do not apply to a primitive network? (a) It has two terminals. (b) It is unattached. (c) It can be either in impedance or admittance form. (d) None of these.Kindly fill the tables below refering to the circuit using Kirchhoff’s Law. Show solution, Thank you!!
- Solve the below, find all currents (Ib, Ic, le) and all votages (Vb, Vc, Ve). Take Rb=100k RB +5 V +11 I kn Vc 1 kn SH (3Voltage applied to a system formed from pure two elements connected in parallel U=141,1 sin(6280t-40) V and I = 28,28 sin(6280t+20) A.a-find the values of these two elements?b-find the power spent in the system? Can you solve all a and b options please?Differential equation is given as- Vo(t) = Vdd(1- (R/(R+Ron))*e^(-t/RC)) a) Assume Ron=280 ohm. When the load capacitor is C = 0.5nF, the output must reach 90% of its final value by t = 25uS. Find a value of R that will satisfy this requirement while at the same time keeping the static power below 1 mW. For your chosen resistance, calculate how long it will take to reach the 90% level.
- As shown in the Figure , an external load resistor, R, is connected across the terminal a-b of the DC circuit. Based on Norton’s Theorem, calculate and analyse the circuit shown in the figure ( given V1=60V, V2=20V, R1 = 22ohm, R2 = 34ohm, R3 = 35ohm, R4 = 42ohm,) to determine the current, i, when R = 200 ΩThe circuit diagram is as follows: known voltage source us=[1.5+5 √ 2sin (2t+90 °)] (V), current source is=2 √ 2sin1.5t (A). Other component parameters have been marked on the circuit. Find the voltage uR on the resistance R, the current ius on the voltage source us, and the power generated by the voltage source us.In the circuit given above, you can calculate the current Iab through the Zab impedance. Calculate with the Norton's theorem Zab = 2 ohm