3. By using Double Integration Method, Determine the deflection at the free end of the beam shown 60 kN 300 kN–m A 5 m 5 m L= 10 m El = constant E = 200 GPa %3D
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- By Conjugate Beam Method, If E= 200,000 MPa and I= 20,000,000 mm4. Determine the slope at A and Deflection at BUsing the moment-area method, determine the slope and the vertical deflection at point A of the beam shown at Figure 1. Note that CD kN = 8kN.2. Use the area-moment method to determine the slope and deflection at point B of the beam shown below.
- Using Double Integration Method tabulate the value of deflection of the beam at an interval of 0.2m from the left support and using this values draw the elastic curve of the beam.Determine the slope and deflection at point B of the beam shown by double integrationmethod.Using Moment-Area method, determine the deflection at point B in mm of the steel beam shown if E = 200 GPa, and I = 250x10^6 mm^4. EI is constant all throughout the entire span of the beam.
- For the truss shown below, determine the horizontal deflection of joint B by using the virtual work method. AE is constant. Take E = 200 G Pa and ? = 1200 ??2.Use the conjugate beam method to determine the slope and deflection at point D of the beam shown.Determine the slope and deflection at point 8 as shown in the beam using the three (3) methods stated below. Also, magnitude of the maximum deflection of the beam using the below stated methods. a. Double-integration method b. Moment-area method c. Conjugate-beam method EI constant; B= 200 GPa, T = 462 x 10^6mm^4
- Using double integration method, determine the deflection and magnitude of rotation at the free end.If E = 200,000 MPa and I = 1050x10^6??4 for the beam below, determine the: a) Deflection at C using the double integration method b) Deflection and slope at midspan using the area moment method.Use the conjugate-beam method to determine the slopes and deflections at points B and C