Structural Analysis
6th Edition
ISBN: 9781337630931
Author: KASSIMALI, Aslam.
Publisher: Cengage,
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Step 1: introduction to question
Given that :-
The two-span continuous beam has following specifications :
I = 300
E = 29000 ksi
Required that :-
Determine the moment at point C if point C settles 1.5 in downwards.
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- : Solve the given beam 2 k/ft -15 ft- +6ft- El = constant E= 29,000 ksi I= 3,500 in.4 Determine the location of maximum deflection by Integration Method b. Determine the maximum deflection Integration Method. Determine the deflection at midspan between A and B by Superposition Method. d. Determine the slope at point A by Moment-Area Method. e Determine the deflection at point C by Moment-Area Method. Determine the deviation of A relative to tangent drawn at B by Moment- Diagram by Parts. g. Determine the deviation of B relative to tangent drawn at A by Moment- Diagram by Parts. h. Determine the deflection at C by Conjugate Beam Method Determine the slope at B by Conjugate Beam Method. f.arrow_forwardProblem 3 Determine the vertical reaction force at B in terms of the applied force P using the moment-area theorem. D B -L/3arrow_forwardUse the moment-area theorems and determine the slope at B and displacement at B. EI is constant.arrow_forward
- Consider the beam in (Figure 1). Take that t= 15 kN/m. Determine the normal force, shear force, and moment at point C. Follow the sign convention. -3 m -3m- Barrow_forwardSolve using moment area methodarrow_forwardProblem 1 Using the slope-deflection equations, compute the moment and vertical reactions at supports A and C of the beam below. EI is constant. Problem 2 A 9 m D 20 kN/m 80 kN Į B 3 m 3 m carrow_forward
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