Figure P24.25a shows a uniform beam subject to a linearly increasing distributed load. The equation for the re- sulting elastic curve is (see Fig. P24.25b) EI- (Lx -)-0 dx Note that the analytical solution for the resulting elastic curve is (see Fig. P24.25b) Wo (-x+24x-Lx) 120 EIL Use bvp4c to solve for the differential equation for the elastic curve for L 600 cm, E 50,000 kN/cm2, I 30,000 cm, and w 2.5 kN/cm. Then, plot both the numerical (points) and the analytical (lines) solutions on the same graph.
Figure P24.25a shows a uniform beam subject to a linearly increasing distributed load. The equation for the re- sulting elastic curve is (see Fig. P24.25b) EI- (Lx -)-0 dx Note that the analytical solution for the resulting elastic curve is (see Fig. P24.25b) Wo (-x+24x-Lx) 120 EIL Use bvp4c to solve for the differential equation for the elastic curve for L 600 cm, E 50,000 kN/cm2, I 30,000 cm, and w 2.5 kN/cm. Then, plot both the numerical (points) and the analytical (lines) solutions on the same graph.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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