Figure P3-12 shows a small truss spanning between solid supports and suspending a 10.5 kN load. The cross sections for the three main types of truss mem- bers are shown. Compute the stresses in all of the members of the truss near their midpoints away from the connections. Consider all joints to be pinned.
Added by Bill H.
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To calculate the reactions at the supports, we can use the equations of equilibrium. Since the truss is symmetric, the reactions at the supports will be equal. Let's denote the reactions at the supports as R. The vertical force balance gives us: R + R - 10.5 kN = Show more…
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Supreeta N.
Question (50pts.): For the truss and loading given below: a) Draw the free-body diagram of the truss. (5 pts.) b) Calculate the support reactions at supports A and B. (3 x 4 pts.) c) Determine the magnitude and direction of the internal forces in truss members. • Analyze joint A. Find the magnitude and direction of the internal forces in members AD and AC. (2 x 4 pts.) • Analyze joint B. Find the magnitude and direction of the internal forces in members BC and BE. (2 x 4 pts.) • Analyze joint D. Find the magnitude and direction of the internal forces in members DE and DC. (2 x 4 pts.) • Analyze joint E. Find the magnitude and direction of the internal force in member EC. (4 pts.) d) Draw a diagram of the truss. Write the magnitude and direction of the internal forces in truss members on the diagram as shown in lecture notes. (5 pts.) 12kN 7 kN D E 13m A 60º 60º B 15m C 15m
Manish J.
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