3 The equation governing the deflection of a beam, w(x), is given by AK23/793 F where...
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3 The equation governing the deflection of a beam, w(x), is given by AK23/793 F where p(x) is the distributed force along the beam. For a cantilever beam subjected to an end load and an end moment as shown in Fig. 1 : -EI 3rd*u dx4 --X EI 1 Fig. 1 = p(x) (5) Mov Po (Continued) Find the deflection of the beam using the Galerkin method with the assumed solution w(x) = Cf(x) = C(3x21-x). where, f(x) is a trial function and C is a constant. Also indicate the advantage of the weak formulation. 14 3 The equation governing the deflection of a beam, w(x), is given by AK23/793 F where p(x) is the distributed force along the beam. For a cantilever beam subjected to an end load and an end moment as shown in Fig. 1 : -EI 3rd*u dx4 --X EI 1 Fig. 1 = p(x) (5) Mov Po (Continued) Find the deflection of the beam using the Galerkin method with the assumed solution w(x) = Cf(x) = C(3x21-x). where, f(x) is a trial function and C is a constant. Also indicate the advantage of the weak formulation. 14
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To find the deflection of the beam using the Galerkin method with the assumed solution wx Cfx C3x2 x3 we need to apply the weak formulation and solve ... View the full answer
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