Problem 2: A bridge girder consists of W 760 x 161 and a channel C 380 x 50.4 and joined by 2 - 22 mm Ø rivets as shown in Figure ST-902. It carries a conrete slab 100 mm thick and moving loads as shown in Figure ST - 902. .The beam is simply supported 15 L +37 Impact factor due to wheel live load is on a span of 20 m. 18.6 kN X R 4.12 m 62.8 KN T Figure ST - 902 Compute the maximum bending stress of the beam in tension. Compute the maximum bending stress of the beam in tension. Compute the maximum horizontal shear stress of the beam. Compute the shear stress in the rivets.

Structural Analysis
6th Edition
ISBN:9781337630931
Author:KASSIMALI, Aslam.
Publisher:KASSIMALI, Aslam.
Chapter2: Loads On Structures
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spacing rivets of 150mm

Problem 2: A bridge girder consists of W 760 x 161 and a channel C 380 x
50.4 and joined by 2 - 22 mm Ø rivets as shown in Figure ST-902. It carries a
conrete slab 100 mm thick and moving loads as shown in Figure ST - 902.
.The beam is simply supported
15
L +37
Impact factor due to wheel live load is
on a span of 20 m.
18.6 kN
X
R
4.12 m
62.8 KN
Figure ST-902
T
Compute the maximum bending stress of the beam in tension.
Compute the maximum bending stress of the beam in tension.
Compute the maximum horizontal shear stress of the beam.
Compute the shear stress in the rivets.
Transcribed Image Text:Problem 2: A bridge girder consists of W 760 x 161 and a channel C 380 x 50.4 and joined by 2 - 22 mm Ø rivets as shown in Figure ST-902. It carries a conrete slab 100 mm thick and moving loads as shown in Figure ST - 902. .The beam is simply supported 15 L +37 Impact factor due to wheel live load is on a span of 20 m. 18.6 kN X R 4.12 m 62.8 KN Figure ST-902 T Compute the maximum bending stress of the beam in tension. Compute the maximum bending stress of the beam in tension. Compute the maximum horizontal shear stress of the beam. Compute the shear stress in the rivets.
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