Consider solving for the equation of the elastic curve (i.e., function for deflected shape) for the beam below by the double integration method. What boundary conditions and/or continuity conditions would you use to find the four constants of integration? A to B is a continuous beam element (i.e, C is not a hinge). NOTE: you do not need to solve anything, only state the boundary and continuity conditions. Use the coordinates x₁ and x2 to formulate your expressions. A W B
Consider solving for the equation of the elastic curve (i.e., function for deflected shape) for the beam below by the double integration method. What boundary conditions and/or continuity conditions would you use to find the four constants of integration? A to B is a continuous beam element (i.e, C is not a hinge). NOTE: you do not need to solve anything, only state the boundary and continuity conditions. Use the coordinates x₁ and x2 to formulate your expressions. A W B
ChapterB: Graphical Analysis Of Planar Trusses
Section: Chapter Questions
Problem 10P
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Transcribed Image Text:Consider solving for the equation of the elastic curve (i.e., function for
deflected shape) for the beam below by the double integration method. What boundary
conditions and/or continuity conditions would you use to find the four constants of
integration? A to B is a continuous beam element (i.e, C is not a hinge).
NOTE: you do not need to solve anything, only state the boundary and continuity
conditions. Use the coordinates x₁ and x2 to formulate your expressions.
A
W
B
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