A fixed-end beam AB supports a uniform load of intensity q- 29.7 Ib/ft acting over part of the span. Assume that El = 300 kip-ft. (Solve by the method of superposition. Assume the + and the positive direction for moments is counterclockwise. Unless otherwise stated, use the statics sign convention.) (a) Calculate the reactions at A and B. (Enter your forces in kips and your moments in kip-ft.) | kips |kips MA kip-ft kip-ft (b) Find the maximum displacement (in inches) and its location (in feet). (Enter the magnitude of the displacement. Assume x = 0 at A.) in.

Using the Moment Distribution Method, kindly solve for the reactions of the beam below Note that: It is assumed that the support at B settles 25mm downwards E A В = -25MM В 7M ZM ZM ZM

For the beam structure shown below, both C and E are rollers, support A is pinned. El is constant within the structure. (1) Determine the degree of indeterminacy of the structure. (2) Choose appropriate redundant(s), then apply the Force Method to calculate reaction forces at all supports. (3) Draw shear and moment diagrams of the beam (4) Apply the Conjugate Beam Method to calculate the vertical deflection at point B. -12 ft- 30 k ↓ B H -12 ft- -12 ft- E = 29,000 ksi I = 1,500 in.4 30 k ↓ D -12 ft-