13-3. Use the moment-distribution method to determine the moment at each joint of the symmetric bridge frame. Supports at F and E are fixed and B and C are fixed connected. Use Table 13-2. The modulus of elasticity is constant and the members are each 0.25 m thick. The haunches are parabolic. *13-4. Solve Prob. 13-3 using the slope-deflection equations. 13 0.5 m 1 m 64 kN/m D BC 1.5 m 2.25 m 2 m 6.25 m -0.5 m E -7.5 m -10 m- -7.5 m. Probs. 13-3/4
13-3. Use the moment-distribution method to determine the moment at each joint of the symmetric bridge frame. Supports at F and E are fixed and B and C are fixed connected. Use Table 13-2. The modulus of elasticity is constant and the members are each 0.25 m thick. The haunches are parabolic. *13-4. Solve Prob. 13-3 using the slope-deflection equations. 13 0.5 m 1 m 64 kN/m D BC 1.5 m 2.25 m 2 m 6.25 m -0.5 m E -7.5 m -10 m- -7.5 m. Probs. 13-3/4
Principles of Foundation Engineering (MindTap Course List)
8th Edition
ISBN:9781305081550
Author:Braja M. Das
Publisher:Braja M. Das
Chapter6: Vertical Stress Increase In Soil
Section: Chapter Questions
Problem 6.4P: Refer to Figure P6.4. A strip load of q = 900 lb/ft2 is applied over a width B = 36 ft. Determine...
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
Transcribed Image Text:13-3. Use the moment-distribution method to determine
the moment at each joint of the symmetric bridge frame.
Supports at F and E are fixed and B and C are fixed
connected. Use Table 13-2. The modulus of elasticity is
constant and the members are each 0.25 m thick. The
haunches are parabolic.
*13-4. Solve Prob. 13-3 using the slope-deflection equations.
13
0.5 m
1 m
64 kN/m
D
BC
1.5 m 2.25 m 2 m 6.25 m
-0.5 m
E
-7.5 m
-10 m-
-7.5 m.
Probs. 13-3/4
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