- Q2 (Problem P7.50) Use the virtual work method to determine the horizontal deflection at jo E of the shown frame. 15 kN/m то 3 m G 21 D 21 E 21 F 21 Hinge 65 I I KN 3 m A 3 m- -5 m FIG. P7.49, P7.50 E = 200 GPa B 5 m 2 m I = 350 (106) mm4
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Please solve the problem having issues finding the reaction forces after breaking up the frame
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- Using conjugate beam method for a beam in figure below, when EI is constant the deflection at point C is a) -78.33/EI downward c) 53.33/EI A 43m 30KN 3m b) 78.33/EI upward d) 12.5/EI, 2m 20KN УС C 4Q3/ For the beam show in fig. Determine the vertical deflection at point D, using virtual work method If I = 300*10^6 mm4 * and E= 200 GPa 150 kN A B D I 21 С I to -3m- -3m -3m -3mQ1-(Problem P6.54) Use the conjugate-beam method to determine the deflection at point B and the slope at point A of the shown beam. 3 k/ft 70 k FIG. P6.28, P6.54 -24 ft El = constant E = 29,000 ksi I = 5,000 in.4 B 12 ft- C
- USE VIRTUAL WORK METHOD Determine the smallest cross-sectional area A for the members of the truss shown, so that the vertical deflection at joint B does not exceed 10 mm Use the method of virtual work.Use the virtual work method to determine the horizontal and vertical components of the deflection at joint B of the truss shown 4000 mm? T 150 kN 3 m 4000 mm2 2600 mm2 B A 4000 mm2 225 k 3 m 3 m E = 70 GPa FIG. P7.5, P7.49 zuu 0097Problem 7.26 Use the virtual work method to determine the deflection at point C of the beam shown. 200 kN FIG. P7.16, P7.18 100 kN ALE D В C 5 m 10 m 5 m I 21 I E = constant = 250 GPa I = 600(106) mm4 FIG. P7.26, P7.30, P7.61
- Use the moment-area method in 20 mins pls2 k/ft Problem 7.27 Use the virtual work method to C determine the deflection at point C of the beam shown. A 15 ft- -6 ft- El = constant E = 29,000 ksi 1= 3,500 in.4 FIG. P7.27, P7.62Determine the slope and deflection at point A of the beam shown by the moment-area method
- Determine the smallest cross-sectional area A for the members of the truss shown, so that the vertical deflection at joint B does not exceed 10 mm Use the method of virtual work. 50 KN 100 KN 50 kN E F D FIG. P7.15 B 2 at 2m 4m - = EA = constant E = 120 GPa 1 mProblem 7.60 Use Castigliano's second theorem to determine the deflection at point C of the beam shown 100 kN 300 kN m 6 m 3 m 21 I E = constant = 70 GPa I = 500 (10) mm* FIG. P7.25, P7.29, P7.60CB 3: Determine the Deflection and Rotation at C by Using Conjugate Beam Method. 18 kN 2 E I C 2 E I A В 2.4 m -1.2 m-T1.2 m