A a = 3.8 m b = 3.5 m c = 4 m F = 6...

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A a = 3.8 m b = 3.5 m c = 4 m F = 6 kN w = 2.6 kN/m simply-supported beam is subjected to the forces shown below. The dimensions of the beam and the values of the forces are: Determine the support reactions at the left and rights supports. Determine the maximum bending moment and the location along the length of the beam where the maximum bending moment occurs. Given that the stress in the beam cannot exceed 32 MPa and the beam has a rectangular cross-section with a thickness of 9 cm, determine the minimum height of the beam. a Support Reactions RLeft = RRight Maximum Bending Moment Mmar = Height of beam h = F at x = be sure to include units with your answers b W W A a = 3.8 m b = 3.5 m c = 4 m F = 6 kN w = 2.6 kN/m simply-supported beam is subjected to the forces shown below. The dimensions of the beam and the values of the forces are: Determine the support reactions at the left and rights supports. Determine the maximum bending moment and the location along the length of the beam where the maximum bending moment occurs. Given that the stress in the beam cannot exceed 32 MPa and the beam has a rectangular cross-section with a thickness of 9 cm, determine the minimum height of the beam. a Support Reactions RLeft = RRight Maximum Bending Moment Mmar = Height of beam h = F at x = be sure to include units with your answers b W W

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To solve for the support reactions maximum bending moment and the minimum height of the beam given the maximum allowable stress of 32 MPa with a beam crosssectional thickness of 9 cm we will use stati... View the full answer