5. The figure below shows a pole OF, with two arms parallel to the ground, extending toward points A and C, respectively. The pole is supported by two cables, AB, and CD. The magnitudes of the tension forces TAB and Tcp are 3.4 kN and 5.6 kN, respectively. Use the vector method of computing moments in this problem. (Hint: you can use your solutions to Homework 2, Question 2 to help simplify this problem.) a. Calculate the resultant moment of these two forces about the origin. b. Find the component of the resultant moment perpendicular to the pole OF. Im E 1.2 m TAB 60 cm 20 cm B 1.2 m 70 cm 1.5 m TCD D 28° 80 cm

5. The figure below shows a pole OF, with two arms parallel to the ground, extending toward points A and C, respectively. The pole is supported by two cables, AB, and CD. The magnitudes of the tension forces TAB and Tcp are 3.4 kN and 5.6 kN, respectively. Use the vector method of computing moments in this problem. (Hint: you can use your solutions to Homework 2, Question 2 to help simplify this problem.) a. Calculate the resultant moment of these two forces about the origin. b. Find the component of the resultant moment perpendicular to the pole OF. Im E 1.2 m TAB 60 cm 20 cm B 1.2 m 70 cm 1.5 m TCD D 28° 80 cm

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Concept explainers

Buckling of columns

The column is described as a vertical member of the structure that carries an axial compressive load, and buckling is a lateral deformation of the column under the application of load.

Question

Show work step by step by hand calculations clearly

5. The figure below shows a pole OF, with two arms parallel to the ground, extending toward
points A and C, respectively. The pole is supported by two cables, AB, and CD. The
magnitudes of the tension forces TAB and TCD are 3.4 kN and 5.6 kN, respectively. Use the
vector method of computing moments in this problem. (Hint: you can use your solutions to
Homework 2, Question 2 to help simplify this problem.)
a. Calculate the resultant moment of these two forces about the origin.
b. Find the component of the resultant moment perpendicular to the pole OF.
S
1.2 m
TAB
60 cm
OF
0
20 cm
B
1.2 m
70 cm
1.5 m
TCD
D
28°
80 cm
E

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