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Main points of this past exam are: Infinite Axial Stiffness, Length of Beam, Plastic Moment Capacities, Collapse and Sketch, Stress Analysis Problem, Internal Compatibility Condition, Simple Bending Theory, Bending Moment Diagram
Typology: Exams
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Semester 2 Examinations 2010/
Module Code: CIVL
School: Building and Civil Engineering
Programme Title: B Eng (Hons) in Structural Engineering
Programme Code: CSTRU_8_Y
External Examiner(s): Dr. MG Richardson Mr. J O’Mahony Internal Examiner(s): Mr D Coleman Mr JJ Murphy
Instructions: Answer all four questions Use seperate answer books for each section
Duration: 2 hours
Sitting: Summer 2011
Requirements for this examination:
Note to Candidates: Please check the Programme Title and the Module Title to ensure that you have received the correct examination paper. If in doubt please contact an Invigilator.
Q1. The frame shown in Fig. Q1 has rigid joints at B, C and D and is attached to a fixed support at A and a roller support at E. The roller support at E is tied to the support at A by means of a tie member AE. Determine the force in the tie and the vertical reaction at E when the frame is loaded as shown. Hence determine the bending moments at A, B, C and D and sketch the bending moment diagram for the frame. Frame ABCDE: EI = 100,000 kNm^2 Tie AE: EA = 50,000 kN The frame may be assumed to have infinite axial stiffness while the tie has zero flexural stiffness. (25 marks)
Q2. (a) Use the Muller-Breslau principle to derive an expression for the influence line for the vertical reaction at A in the continuous two-span beam shown in Fig. Q2. (10 marks) (b) Hence calculate the maximum upward reaction at A due to two point loads of magnitude 50 kN at a spacing of 2 m traversing the beam. (4 marks) (c) Determine the maximum downward reaction at A due to a point load of magnitude 60 kN traversing the beam. (5 marks) (d) Determine the vertical reaction at A due to a uniformly distributed load of magnitude 12 kN/m extending over the entire length of the beam. (6 marks)