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3 Figure 3 shows a statically indeterminate Wo structure. Using the integration method together with elastic...
joist CDE loaded as shown Joist CDE Wo= 13 lb/in, L=8ft, E=10^5 psi Joist CDE (DE overhangs) 1.) Find deflection curve equation bw C to D and between D and E using 2nd order integration Wo y E с X 42 1441 2.) determine deflection Value and Slope at roller (E, I, Wo; L) 3.) shear force & bending Moment diajam 4. determine stress @.3-in. principle and 44 to the right of C 2) determine & show Stresses angle. Wood...
Problem 3: The statically indeterminate propped cantilever beam is supported by a roller at A and is fixed at B. The beam is subject a uniformly distributed load and concentrated moment as shown. E is 29000 ksi and 1 is 400 in Determine the equation of the moment as a function of x. b) a) Determine the equations of the beam slope and deflection as a functions ofx (do not substitute the values of E and I c) Find slope...
Problem 1 Indeterminate Beam Reactions (50 pts.) With reference to Figure 1, determine the beam reactions (forces and moments). Use the slope deflection method. Draw the shear and bending moment diagrams E 29,000 ksi I 1830 in FIGURE 1 3
Problem 1 Indeterminate Beam Reactions (50 pts.) With reference to Figure 1, determine the beam reactions (forces and moments). Use the slope- deflection method. Draw the shear and bending moment diagrams. E 29,000 ksi I- 1830 in' FICURE E-29,000 ks1 1.5 나 3 24-o oo l lo.o
For the loading shown in the below figure, knowing that wo 2 kN/m, the length of the beam is L 2 m, and the bending rigidity EI-204 kN-m2, a) Find the deflection equation for the beam by integration. Clearly specify the conditions to determine the constants of integration b) Find the vertical force needed at point A to prevent vertical displacement at point A (v(0)-0) c) Find the moment needed at point A to have zero slope at point A...
Find the equation of the elastic curve, y(x) (deflection) by integration of the Moment equation, M(x)/EL. Find the location of maximum deflection. In a small dam, a typical vertical beam is subjected to the hydrostatic loading shown in the figure. Determine the stress at point D of section a-a due to the bending moment. Ans: 7.29MPa.
double integration method Q2 Determine the equations of the elastic curve using the coordinates x, and x2, specify the slope and deflection at B. EI is constant. W To A B -X147 a - X2 |--X3 L
A cantilever beam is shown in the figure below. Using the second-order integration method (moment-curvature equation): (a) Determine the equation of the deflection curve v(x) and draw the curve (6) Determine the deflection ve and the slope OB at B. Consider Young's Modulus E = 210x10° Pa. 2N А 200 mm B > 10 m 100 mm
Q2. A simply supported beam AB (Figure 2) supports a uniformly distributed load of q = 18kN/m and a concentrated load of P = 23kN at the centre. Consider length of the beam, L = 3m, Young's modulus, E = 200GPa and moment of inertial, I = 30 x 10 mm-. Assume the deflection of the beam can be expressed by elastic curve equations of the form: y(x) = Ax4 + Bx3 + Cx2 + Dx + E. 1) Sketch...
Q1. Statically indeterminate beam analysis. a) Calculate the BMs at all the joints of the beam shown in problem 11.7 (p. 491) using the slope deflection method.b) Calculate the BMs at all the joints of the same beam shown in problem 11.7 (p. 491) using the moment distribution method. c) Compare the values of BMs obtained using the two methods a) and b) and comment. 11-10. Determine the moments at A, B, and C, then draw the moment diagram for the beam. The...