Fermt TL gaGSkin ja-0,630/a) vo My le.ly - ly It 2 + cor28 + tin20, , tan20,- sin20+ Teo20, nsn 2 mak A 3 m long steel angle shown in the figure has a section thickness of 12.7 mm and a cross sectional area of 4350 mm ^ 2. Find the resulting torsion angle in degrees. T= 500 Nm ve G = 77,2 GPa () O5.34 3.89 4,87 7.86 O8.72

International Edition---engineering Mechanics: Statics, 4th Edition
4th Edition
ISBN:9781305501607
Author:Andrew Pytel And Jaan Kiusalaas
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Chapter1: Introduction To Statics
Section: Chapter Questions
Problem 1.12P: A differential equation encountered in the vibration of beams is d4ydx4=2D where x = distance...
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Formal
TL
Gyab'G25 için 4 =
1-0,630b/a)
Tmaks=
Gab
M.(lay 2-ly-y) + M,(4.2- lzy-y)
.ly - ly
Oy + dy tan20, -
vQ
2tA
cos20 + Taysin20, Jort
2 sin20 + Tycos28, omaks min- (의)'+다
Tmaks =
+r
A 3 m long steel angle shown in the figure has a section thickness of 12.7 mm and a
cross sectional area of 4350 mm ^ 2. Find the resulting torsion angle in degrees.
T= 500 Nm ve G = 77.2 GPa ()
O 5,34
O 3.89
O 4,87
O 7,86
O 8,72
Transcribed Image Text:Formal TL Gyab'G25 için 4 = 1-0,630b/a) Tmaks= Gab M.(lay 2-ly-y) + M,(4.2- lzy-y) .ly - ly Oy + dy tan20, - vQ 2tA cos20 + Taysin20, Jort 2 sin20 + Tycos28, omaks min- (의)'+다 Tmaks = +r A 3 m long steel angle shown in the figure has a section thickness of 12.7 mm and a cross sectional area of 4350 mm ^ 2. Find the resulting torsion angle in degrees. T= 500 Nm ve G = 77.2 GPa () O 5,34 O 3.89 O 4,87 O 7,86 O 8,72
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