For the circuit in the following Figure, using Mesh analysis to find: iz 6 2 2 V 3 V The First Equation for i,? O6i;-iz-5i3=5 O13i,-6iz-7i3=5 The Second Equation for iz? O-6i,+12iz-4ig=0 O-i,+7iz=0 O-6i,+8i2-=0 O-i;+16iz-9i3=0 The Third Equation for iz? O-7i,-4iz+16i3=-3 O-7i;+12i3-=-3 O-5i,+12i3=0 O-5i,-9i,+21iz=-3

Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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i, (A) is equal to:
iz (A) is equal to:
i3 (A) is equal to:
Transcribed Image Text:i, (A) is equal to: iz (A) is equal to: i3 (A) is equal to:
For the circuit in the following Figure, using Mesh analysis to find:
iz
320
4 2
2 v(+
3 V
iz
7Ω.
The First Equation for i,?
O6iz-iz-5i3=5
O13i,-6iz-7i3=5
The Second Equation for i2?
O-6i,+12iz-4i3=0
O-i,+7iz=0
O-6i,+8iz-=0
O-i;+16iz-9i3=0
The Third Equation for i3?
O-Ti,-4i,+16i3=-3
O-7i,+12i3-=-3
O-5i,+12i3=0
O-5i-9iz+21iş=-3
Transcribed Image Text:For the circuit in the following Figure, using Mesh analysis to find: iz 320 4 2 2 v(+ 3 V iz 7Ω. The First Equation for i,? O6iz-iz-5i3=5 O13i,-6iz-7i3=5 The Second Equation for i2? O-6i,+12iz-4i3=0 O-i,+7iz=0 O-6i,+8iz-=0 O-i;+16iz-9i3=0 The Third Equation for i3? O-Ti,-4i,+16i3=-3 O-7i,+12i3-=-3 O-5i,+12i3=0 O-5i-9iz+21iş=-3
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