2. Using the definitions of the ideal independent and dependent sources, state which interconnections in figures below are valid and which violate the constraints imposed by the ideal sources. a a v, = 3 vz v, = 4 i, Vx = 5 V , = 2 A b (a) (c) a a i, = 3 v, i, = 3 i T, = 2 A Vx = 5 V b (d) (b)
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- Solve V, and V2. Also solve for the value of the current flowing through the j5 ohm inductor. Use Nodal Analysis. If the circuit diagram below is not loading, please refer to this attached file: Nodal Analysis Circuit Diagram-1.pdf 100,/60 V V2 42 V j5 0 -j9 N 20In the circuit in the figure,a) Find the equivalent capacity of a-b, the equivalent capacity of c-d, and the equivalent capacity of A-B. b) Calculate the Va-b value if the load of the capacitor with a capacity value of 5 μF (micro farad) is 120 μC. c) Calculate the voltage V A-B.From the circuit below, calculate the Ac quantity r'e: Vcc = 24 V R, = 36 k( Rc = 1.8 k2 Cout He B 150 Cin R = 3.6 k2 Vin = 25 mVpp 2) R, = 3.3 k2 %3D CE 220 2 O 4.566ohms O 7.859 ohms O 220 ohms
- An alternating current bridge is arranged as follows: The arm BC and DA consists of non-inductive resistance of 800 Ω each. A balance is obtained when resistances of the arms DE and CD of non-inductive variable resistances of 200 Ω, 1k Ω respectively. The arm EC of a capacitor of 1 µF capacitance. The alternating current source is connected to A and C and the telephone receiver to B and E. Calculate the resistance and inductance of arm AB. Also find Q factor, when supply frequency is 1500Hz.For the circuit shown in the figure, find the Norton equivalent with IN referenced positive toward terminal a. In is equal to A and Rth is equal to ohms. 40 12 n 60 V 6 7 8. 9 10 11 12 13 14 15To get a phase margin = 60 degree, the designed K value equals to %3D K(S + 4) S2 288
- A triangular pyramid, built up of six wires whose resistances are shown in the figure, is fed from a 1 V battery at the terminals A and B. The current through the branch DB is 12 1 Ω C 22 A В 1 VQ6) Determine the output voltage for the network of figure (5), if the Vi = 0.9 mV and rd = 40 kn. 930V Figure (5) + V₁ Good Luck ad Jassim H www 40 MS2 www O 3.3 ΚΩ 14 10 ΜΩ www F VGS(TH) = 3 V k=0.4×10-3 1.2 kQA coil of inductance 0.1H and a resistance of 4 Ohms is connected in series with a condenser of 70.4 microfarad capacitance across a 60HZ, 240 V line. How much current will flow on the circuit?