Each section of the pipe assembly ABDEC is is parallel to one of the coordinate axes. The force F 134N is applied at point C. The angle between line segments CH and CJ is given by 0 = 36°. The angle between line segments CG and CH is given by B = 40°. Triangle CGH lies below the xy-plane and is parallel to the xy-plane. The angles CGH and CHJ are both 90°. Line segment EG is parallel to the y- axis, line segment GH is parallel to the x- axis and line segment H J is parallel to the z-axis (although it may not look like this).
Each section of the pipe assembly ABDEC is is parallel to one of the coordinate axes. The force F 134N is applied at point C. The angle between line segments CH and CJ is given by 0 = 36°. The angle between line segments CG and CH is given by B = 40°. Triangle CGH lies below the xy-plane and is parallel to the xy-plane. The angles CGH and CHJ are both 90°. Line segment EG is parallel to the y- axis, line segment GH is parallel to the x- axis and line segment H J is parallel to the z-axis (although it may not look like this).
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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Question
Transcribed Image Text:Question 2
Z-axis
5.2 m
у-аxis
X-axis
Each section of the pipe assembly ABDEC is is parallel to one of the coordinate axes.
The force F
134N is applied at point C.
The angle between line segments CH and CJ is given by 0 = 36°.
The angle between line segments CG and CH is given by B = 40°.
|
Triangle CGH lies below the xy-plane and is parallel to the xy-plane.
The angles CGH and CHJ are both 90°.
Line segment EG is parallel to the y-axis, line segment GH is parallel to the x-axis and
line segment H J is parallel to the z-axis (although it may not look like this).
The coordinates of the relevant points are B = (0,5.2,0) m, C = (6.1, 5.2, –3.7) m
and D
(4.4, 5.2, 0) т.
The following questions are related to the figure.
(You can rotate the figure by holding in the right-click of the mouse on the figure.)
a)
Calculate the position vector BC in metres.
Transcribed Image Text:c)
Calculate the moment of F as a cartesian vector about the point B in
Newton metres.
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