engineering-circuit-analysis-8th-edition-solutions, Übungen von Strömungslehre / Fluidmechanik

circuits, electric circuits, hayt, solution manual

Art: Übungen

2020/2021

Hochgeladen am 08.01.2022

evey-3
evey-3 🇩🇪

5

(1)

1 dokument

1 / 62

Toggle sidebar

Diese Seite wird in der Vorschau nicht angezeigt

Lass dir nichts Wichtiges entgehen!

bg1
Electric circuit analysis 8th edition by Hayt & Kemmerly chapter3 solutions.
Prepared by Ranz.
Exercise 1
………………………………………………………………………………………………
Node is a point between two elements. Branch is a section between two nodes.
Hence here, the number of elements and branches are essentially same.
Nodes = 5
Elements = Branches = 7
a) 5
b) 7
c) 7
Exercise 2
pf3
pf4
pf5
pf8
pf9
pfa
pfd
pfe
pff
pf12
pf13
pf14
pf15
pf16
pf17
pf18
pf19
pf1a
pf1b
pf1c
pf1d
pf1e
pf1f
pf20
pf21
pf22
pf23
pf24
pf25
pf26
pf27
pf28
pf29
pf2a
pf2b
pf2c
pf2d
pf2e
pf2f
pf30
pf31
pf32
pf33
pf34
pf35
pf36
pf37
pf38
pf39
pf3a
pf3b
pf3c
pf3d
pf3e

Unvollständige Textvorschau

Nur auf Docsity: Lade engineering-circuit-analysis-8th-edition-solutions und mehr Übungen als PDF für Strömungslehre / Fluidmechanik herunter!

Electric circuit analysis 8th^ edition by Hayt & Kemmerly chapter3 solutions. Prepared by Ranz. Exercise 1 ……………………………………………………………………………………………… Node is a point between two elements. Branch is a section between two nodes. Hence here, the number of elements and branches are essentially same. Nodes = 5 Elements = Branches = 7 a) 5 b) 7 c) 7

Exercise 2

Exercise 4

2nd option

Exercise 7

Exercise 9

KCL, total current entering a node = total current leaving a node Current supplied by source is the current passing through R1. Hence we can use KCL. 7+3 = i2 + 1 ; i2 = 9 A

KCL, total current entering a node = total current leaving a node Ic = 150 x Ib = 150 x 100 uA = 15 mA Ie = Ic + Ib = 15 mA + 0.1 mA = 15.1 mA

Exercise 13

Vx = 2 mA x 4.7 kohm = 9.4 V I3 = - 5 x Vx = - 5 x 9.4 = - 47 A

Let us take the node between the two resistors connected to the source. KCL states that current entering a node should be equal to current leaving a node. Since both resistors are connected to source, current flowing through both should be same. By KCL I - I + ix =0 ; ix = Vx = ix x 0 ; Vx =0 V RESULT Proved in solution

Exercise 15

a) By KVL, 9 + 4 + vx =0 ; vx = - 13 V ix = vx/ 7 = - 13/7 = - 1.86 A b) By KVL, 2 - 7 + vx =0 ; vx = 5 V ix = vx/ 8 = 5/8 = 0.625 A RESULT a) - 13 V ; - 1.86 A b) 5 V ; 0.625 A

Exercise 22

Let current flowing through circuit be i. Va = - 5i 8Va = - 40i By KVL, 4.5 = 2i + 8Va +5i = 7i - 40 i = - 33i i = - 4.5/33 = - 0.136 A Let us number the devices from left to right as 1,2,3,4. Power absorbed by 1 : 4.5 x 0.136 = 0.6136 W 2 : 0.136 x 0.136 x 2 = 0.0369 W 3: - 40 x 0.136 x 0.136 = - 0.743 W 4 : 0.136 x 0.136 x 5 = 0.0925 W

Exercise 27