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. The uejveciion of a beam is governed by the equation d'y + 81y = 0 (x) dx %3D where o(x) is given by the table I: 113 213 1, O (x) : 81 162 243, and boundary condition y (0) = y'(0) = y" (1) = y" (1) = 0. Evaluate the deflection at the pivotal points of the beam using three sub-intervals.

. The uejveciion of a beam is governed by the equation d'y + 81y = 0 (x) dx %3D where o(x) is given by the table I: 113 213 1, O (x) : 81 162 243, and boundary condition y (0) = y'(0) = y" (1) = y" (1) = 0. Evaluate the deflection at the pivotal points of the beam using three sub-intervals.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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the deflectionof a beam is

The wejveciion of a beam is governed by the equation d'y + 81y = 6 (x) a dx where o(x) is given by the table I: 113 213 1, O (x) : 81 162 243 , and boundary condition y (0) =y'(0) =y" (1) =y" (1) = 0. Evaluate the deflection at the pivotal points of the beam using three sub-intervals.
Transcribed Image Text:The wejveciion of a beam is governed by the equation d'y + 81y = 6 (x) a dx where o(x) is given by the table I: 113 213 1, O (x) : 81 162 243 , and boundary condition y (0) =y'(0) =y" (1) =y" (1) = 0. Evaluate the deflection at the pivotal points of the beam using three sub-intervals.
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