Using double integration method, solve the following for the overhanging beam shown. Use l= 60 in. and E = 1.5 x 10 psi. 1000 Ib 400 Ib/ft E6 ft - 4 ft- 3 ft 1. Derive the equation of the elastic curve Segment AB Slope Equation Deflection Equation Segment BC Slope Equation Deflection Equation Segment CD Slope Equation Deflection Equation 2. Compute the value of & at the right end. Maximum Deflection Location Magnitude 3. Compute the value of & at the right end. Deflection at the Right End Magnitude 4. Calculate the value of ô midway between the supports. Deflection Midway Between Supports Magnitude 5. Draw the Elastic Curve 1000 lb 400 Ib/ft E 6 ft 4 ft- 3 ft
Using double integration method, solve the following for the overhanging beam shown. Use l= 60 in. and E = 1.5 x 10 psi. 1000 Ib 400 Ib/ft E6 ft - 4 ft- 3 ft 1. Derive the equation of the elastic curve Segment AB Slope Equation Deflection Equation Segment BC Slope Equation Deflection Equation Segment CD Slope Equation Deflection Equation 2. Compute the value of & at the right end. Maximum Deflection Location Magnitude 3. Compute the value of & at the right end. Deflection at the Right End Magnitude 4. Calculate the value of ô midway between the supports. Deflection Midway Between Supports Magnitude 5. Draw the Elastic Curve 1000 lb 400 Ib/ft E 6 ft 4 ft- 3 ft
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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