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the moment area Solve for the slope at A using theorem E = 29000 KSI 1=600 in 2k B A & -20ft 40H
THANK YOU SO MUCH 3. Find the moment of inertia (in int) of the shaded area with respect to the x axis. -6 in. 6 in. 4. Find the moment of inertia (in mm) of the shaded area with respect to the y axis. 125 mm 75 mm 250 mm 125 mm
Solve for the slope at B the moment-area theorem using E=29000ksi G I = 600 in D B C 3ft 3 ft 6 note
Use Moment Area to find the slope at B and the deflection at D for the following frame. The frame has a constant EI. 3 k/ft 6 k 14' 18' 4 6 k 12' 27 k
Determine the slope at B and displacement at D. Er is constant. Use the moment-area theorems, 3 m 3m
Question 3 Use Moment Area theorems in the beam shown in Figure 3 to determine the following: a-Deflection at C. b-Deflection at D. Use E for modulus of elasticity and I for moment of inertia for the whole beam. Q.3 20KN toler B → С D pin Roller 4m Figure 3 —
Use the moment-area method to determine the slopes and deflections at points B and D of the beam shown 75 k 40 k 250 k-ft ?12ft 2 ft12 ft El = constant E 29,000 ksi 1 6,000 in.4 RG. P6.33, P6.59
Question 3 Use Moment Area theorems in the beam shown in Figure 3 to determine the following: a- Deflection at C. b- Deflection at D. - Slope at C. d- Slope at D. Use E for modulus of elasticity and I for moment of inertia for the whole beam. 0.3 CI 20kr IDEN B C pin Roller 4m Figure 3
Question 3 Use Moment Area theorems in the beam shown in Figure 3 to determine the following: a- Deflection at C. b- Deflection at D. C- Slope at C. d- Slope at D. Use E for modulus of elasticity and I for moment of inertia for the whole beam. 0.3 20KN t B 2014 C D Pin Roller 4m 6m 4m figure 3
Use Moment Area Theorems in the beam shown in figure 3 to determine the following: a- Deflection at C. b- Deflection at D. c- Slope at C. d- Slope at D. Use E for modulus of elasticity and I for the moment of inertia for the whole beam. 20KN B k C pin Roller 4m 6m 4m Figure 3