Will give 5stars. Analyse the statically indeterminate beam illustrated below by

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Will give 5stars.

Analyse the statically indeterminate beam illustrated below by integrating the governing differential equation, applying the boundary conditions appropriately. Find the shear force, bending moment and displacement at point A. The cross section of the beam is constant with EI = 800 kN.m2. a = 1.5 m, b = 2.5 m, c = 2.5 m and d = 2.5 m. w = 2 kN/m, and P = 8 kN. The bar is also subjected to a differential temperature increase at the time the load is applied.  This temperature change is constant over the length of the beam, but varies linearly over the beam height (which is 0.125 m) and is  T1 = 20

Analyse the statically indeterminate beam illustrated below by integrating the governing differential equation, applying the boundary conditions appropriately. Find the shear force, bending moment and displacement at point A. The cross section of the beam is constant with EI = 800 kN.m2. a = 1.5 m, b = 2.5 m, c = 2.5 m and d = 2.5 m. w = 2 kN/m, and P = 8 kN. The bar is also subjected to a differential temperature increase at the time the load is applied. This temperature change is constant over the length of the beam, but varies linearly over the beam height (which is 0.125 m) and is T1 = 20 degree C at the top of the beam and T2 = 60 degree C at the bottom of the beam (the coefficient of thermal expansion at = 7.0e-06 degree C-1). Shear force at point A (kN, internal convention): Bending moment at point A (kN.m, internal convention): Displacement at point A (mm, positive upwards):

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