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Assume that w0 = 180 N/m and L = 2 m. Determine the shear-force equation V(x) for this beam and loading.

Determine the vertical displacement of joint B. Assume A = 2 in.2 and E = 29,000 ksi for each member. Let P = 490 lb and L = 8 ft.

Determine the magnitude of the reaction moment at A. Let P1 = 43.4 kips, P2 = 48.0 kips, and a = b = c = d = 8 ft.

Determine the vertical displacement of joint B. Assume A = 2 in.2 and E = 29,000 ksi for each member. Let P = 540 lb and L = 8 ft.

The beam is fixed at wall B. Determine the internal bending moment at point C, which is x = 7 ft to the right of support A. Let L = 30 ft, M = 1,000 lb·ft, P = 800 lb and w0 = 225 lb/ft.

Determine the beam deflection at point H. Assume that EI = 1.99 × 1010 kN-mm2 is constant.

Determine the beam deflection at point H. Assume that EI = 2.80 × 1010 kN-mm2 is constant.

Determine the vertical reaction force at B. Let P1 = 140 kN, P2 = 60 kN, P3 = 60 kN, and a = b = c = d = 3.1 m.

Determine the magnitude of the reaction moment at A. Let P1 = 43.4 kips, P2 = 49.0 kips, and a = b = c = d = 10 ft.

To determine the maximum positive shear value due to a single moving concentrated load, the load must be placed at the location of the maximum positive ordinate of the influence line.