I have rephrased the question to allow for better comprehension so that you can better help me. Using the slope and deflection method: Calculate the value of the end moments E= 200GN/m^2, if a rolled steel joist 560mm ×180mm (I =700×10^(-6) m^4) is used as a beam of 7.2 m effective span with the ends being partially fixed. The loading consists of a point load of 160 KN at the centre of the span and a uniformly distributed load of 60KN which includes the weight of the beam itself. The rigidity of the end connections is such that the slope at the ends is 4 M× 10^(-8) where M is the end moment in Nm. End moments

Structural Analysis
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Chapter2: Loads On Structures
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I have rephrased the question to allow for better comprehension so that you can better help me. Using the slope and deflection method: Calculate the value of the end moments E= 200GN/m^2, if a rolled steel joist 560mm ×180mm (I =700×10^(-6) m^4) is used as a beam of 7.2 m effective span with the ends being partially fixed. The loading consists of a point load of 160 KN at the centre of the span and a uniformly distributed load of 60KN which includes the weight of the beam itself. The rigidity of the end connections is such that the slope at the ends is 4 M× 10^(-8) where M is the end moment in Nm. End moments answer given: 70.43 KNm
A rolled steel joist, 560 mm × 180 mm (I = 700 × 10 6 m*) is used as a beam of 7.2 m
2)
effective span, the ends being partially fixed. The load consists of a point load of 160 kN at the
centre of the span and a uniformly distributed load (including weight of the beam itself) of 60
kN. The rigidity of the end connections is such that the slope at the ends is 4 M x 10 -8 where M
is the end moment in N m. Calculate the value of the end moments. E = 200 GN/m². [Ans. 70.43
kNm]
160 kN
Maa
MBA
w kN/m
7.2 m.
R.
R,
Transcribed Image Text:A rolled steel joist, 560 mm × 180 mm (I = 700 × 10 6 m*) is used as a beam of 7.2 m 2) effective span, the ends being partially fixed. The load consists of a point load of 160 kN at the centre of the span and a uniformly distributed load (including weight of the beam itself) of 60 kN. The rigidity of the end connections is such that the slope at the ends is 4 M x 10 -8 where M is the end moment in N m. Calculate the value of the end moments. E = 200 GN/m². [Ans. 70.43 kNm] 160 kN Maa MBA w kN/m 7.2 m. R. R,
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