Subject: engineering statics Thus, the magnitude of the moment of Fabout the CD axis is given by:-UcoMo = Ucp • Ta x F =CAxCAyCAF,F,kNmOrMp = Up Tou x F =FxFyF.kNm 12Question 11314If the tension in the cable is F , determine the magnitude of themoment produced by this force about the hinged axis, CD, of151617Given:-1.2 m181.2 m19F = 250 kN20a =1 m21b =1 m22C =1 m231.8 m24F:25261.8 m1.8 m27282930Moment about the CD axis: Use either position vector rCA or rCB3132rCAi +k%3D+3334rDBi +%3D+k353637The force vector F;38F= FUAB= 250 kNli +39+k4041FUAB=k4243The unit vector uCD that specifies the direction of the CD axis is given by:-4445uCDi++46

Answered: Image /qna-images/answer/81f1ff79-7cb5-4ebe-9c3b-64ba5195db6c.jpg

Question 1 If the tension in the cable is F, determine the magnitude of the moment produced by this force about the hinged axis, CD, of Given:- 1.2 m 1.2 m F = 250 kN a = 1 m b = 1 m B. C = 1 m 1.8 m D 1.8 m 1.8 m

Question 1 If the tension in the cable is F, determine the magnitude of the moment produced by this force about the hinged axis, CD, of Given:- 1.2 m 1.2 m F = 250 kN a = 1 m b = 1 m B. C = 1 m 1.8 m D 1.8 m 1.8 m

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

Properties of Fluids

The term fluid represents a type of substance that can easily change its shape under any external pressure/force and can flow. Fluids can acquire any shape in which it is stored and can resist normal stresses but cannot resist shear stress in rest condition. Whenever external shear stress is applied to fluids, it starts to flow. The fluids may be liquid or gas. Example- water, air, etc.

Question

100%

Subject: engineering statics

Thus, the magnitude of the moment of Fabout the CD axis is given by:-
Uco
Mo = Ucp • Ta x F =
CAx
CAy
CA
F,
F,
kNm
Or
Mp = Up Tou x F =
Fx
Fy
F.
kNm

12
Question 1
13
14
If the tension in the cable is F , determine the magnitude of the
moment produced by this force about the hinged axis, CD, of
15
16
17
Given:-
1.2 m
18
1.2 m
19
F = 250 kN
20
a =
1 m
21
b =
1 m
22
C =
1 m
23
1.8 m
24
F:
25
26
1.8 m
1.8 m
27
28
29
30
Moment about the CD axis: Use either position vector rCA or rCB
31
32
rCA
i +
k
%3D
+
33
34
rDB
i +
%3D
+
k
35
36
37
The force vector F;
38
F= FUAB= 250 kN
li +
39
+
k
40
41
FUAB=
k
42
43
The unit vector uCD that specifies the direction of the CD axis is given by:-
44
45
uCD
i
+
+
46

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