Calculate the following for the circuit shown in figure (2): a) The current i, and the voltage v. b) The total power dissipation in all resistors. c) The power dissipation in each independent source. 22 2ix , 10Ω 20 V 20 2 20 V 2023i 52 1A wwww ww ww ww

Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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Question
3-
Calculate the following for the circuit shown in figure (2):
a)
The current i, and the voltage v.
b)
The total power dissipation in all resistors.
c)
The power dissipation in each independent source.
22
2ix
10N
20 V
202
+.
20 V (+
52
IA
202
Figure (2)
++
Transcribed Image Text:3- Calculate the following for the circuit shown in figure (2): a) The current i, and the voltage v. b) The total power dissipation in all resistors. c) The power dissipation in each independent source. 22 2ix 10N 20 V 202 +. 20 V (+ 52 IA 202 Figure (2) ++
Expert Solution
Step 1

PRESENCE OF SOURCE:

In the presence of sources, all the passive elements which are R, L and C always absorb energy than the current enters at the positive terminal of R, L, and C.

ABSENCE OF SOURCES:

In the absence of sources, energy storage elements (L and C) will deliver the energy to the energy dissipated element, while delivering energy current enters at the negative terminal of (L and C) elements whereas in resistor (R) current always enters at the positive terminal.

KIRCHHOFF’S LAW:

KCL: The algebraic sum of all currents at a node is zero. Kirchhoff's current law is applicable for active and passive networks, as well as linear & non-linear networks. This law is based on Conservation of Charge.

KVL: The algebraic sum of all voltages in a closed path is zero. Kirchhoff's voltage law is applicable for active and passive networks, as well as linear & non-linear networks. This law is based on the conservation of energy.

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