Let T be the Tension in The Cable. Toso Tsrne +2EMA =0 T' T'sine (6) – P(3:5) = 0 => T= 1.05 P LA Stress criteri a tan 0 = 4 1.05P => e = 33.69° %3D ニ T (4) 4 2 = 0:334 P L= [4462 Limit, Oec = 190 MPalox) N 7.21 m 0:334 P 190 = P = 568.19 Newtons Elangation critaria A = TL AE losp (7.21418) = 0.003 P 立 4 200 X10 Limit : A= 6mm ) O. 003 P = 6 P=1990.8 N-

Structural Analysis
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Chapter2: Loads On Structures
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How to get the P = 1990.8N?

Let T be the Tension in The Cable.
Tioso
Tsine
+2EMA =0
T'
Tsino (6) – P(3:5) = 0
=>
T= l:05 P
A
Stress criteria
tano = Ź
4
1.05P
TT (4)'
4
=> e =
33.69°
Bc
A
= 0•334 P
L=14462
Limit,
Ooc = 190 Mpalox) N
7.21 m
2.
0:334P
190
P = 568.19 Newtons
E lon gation crifexia
3
A = TL
AE
l-o5P (7.21810)
= 0.003 P
(4) x
4
2
200 x10
Limi t : A = 6mm =)
O. 003 P = 6
P=1990.8 N-
%3D
Transcribed Image Text:Let T be the Tension in The Cable. Tioso Tsine +2EMA =0 T' Tsino (6) – P(3:5) = 0 => T= l:05 P A Stress criteria tano = Ź 4 1.05P TT (4)' 4 => e = 33.69° Bc A = 0•334 P L=14462 Limit, Ooc = 190 Mpalox) N 7.21 m 2. 0:334P 190 P = 568.19 Newtons E lon gation crifexia 3 A = TL AE l-o5P (7.21810) = 0.003 P (4) x 4 2 200 x10 Limi t : A = 6mm =) O. 003 P = 6 P=1990.8 N- %3D
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