*12. For the network in Fig. 71: a. Find currents Is, Iz, and 16. b. Find voltages V₁ and V5. c. Find the power delivered to the 3 kΩ resistor. E = 28 V 12 ΚΩ R₂ 12 ΚΩ R₂ www • 3 ΚΩ R₁ Μ 9 ΚΩ Μ R₂ ΚΩ + Vs – R6 :10.4 ΚΩ

Q: For the following network, determine the value of R2 100 mA R1 2kQ 20 mA R2 R3 2kQ

A:

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A: Given data: The circuit diagram is shown below,

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Q: Plus the following: 8. Find Vs

A: The required parameters of the circuit can be calculated by using nodal analysis.

Q: Q) Find the voltage Vs ,using superposion. R5 + V. | I = 4A R1 R2 20 R3 150 R4 3Ω + E,= 10V E2 를 5V

A:

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Q: la W R4 W 202 V5 -4V X V4 Hill 6V Ib R6 40 6.0 g R5 40 Ic N V6 2V I

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Q: electrical network.

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Q: Q1) (Dc analysis) For the circuit above find the following: 1. Ica- 2. VCEQ. 3. lea. 4. VEQ- 5. IBQ-…

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A:

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.