b) Analyse the principles of circuit theory as applied to the circuits illustrated in Figure 4b with sinusoidal sources, to explain the operation of the circuit by determining the phase angle, ZT, IT, IR, IL, P. V-120V, 50Hz R₂=300 and L=106 H.

Q: Find the value of the impedance Z (as a complex number) in the AC circuit diagram below (in phasor…

A:

Q: For the three circuits given in the figure, the source voltage is sinusoidal with a peak value of 1V…

A: Given the three circuits as shown below: For the three figures, it is provided with a sinusoidal…

Q: Please answer the questions on the figure!

A: ic= 3mA

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Q: Two impedances of Z1 = 100 +j50 Q and Z2 = 20 -j20 Q are connected in series what is the magnitude…

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Q: Draw the phasor diagram for both series and parallel RLC circuits in parts (i) and (ii). Discuss the…

A:

Q: 11.24 (A)* Consider the high-pass, active filter shown in the Figure P11.24. If vi(t) = 12 cos (1000…

A: given circuit is                           components are input voltage is  to determine the output…

Q: A 220 Ω resistor is in series with an 80 mH inductor. The AC source is 48 at 1 kHz. The power…

A: The power factor for series RL circuit can be written as, p.f=cosθwhere…

Q: Consider the parallel RLC circuit of Figure 2 with the source a 1-kHz sinusoid having an amplitude…

A: Redraw the given circuit as shown in Figure 1.

Norton Theorem

In the current circuit law, the Norton theorem (also known as the Mayer-Norton theorem) is a simplification that can be applied to networks generated by a constant line of opposition, power sources, and current assets. In two network terminals, it can be switched on with a current supply and single resistor respectively.