orted by a ball-and-socket joint A and BD. Suppose that F = 850 N. notation. Express your answers usin VO A₂, Ay, A₂ = 425,0,
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- The uniform bar AB of weight W and length L is pinned to a sliding collar at A and to the sliding rod BD at B. The spring wound around rod BD has a stiffness k and is undeformed when rod AB is in the position =0. Determine the expression for the angle (other than =90 ) at equilibrium and investigate the stability of equilibrium for this position.Based on the figure below, derive the equilibrium equations, in terms of tension, shown below:Given the image below, what is the equilibrium equation the correctly relates the tension forces Tda and TDB?
- The two-member structure is connected at C by a pin, which is fixed to BDE and passes through the smooth slot in member AC. Suppose that F1 = 600 lb . A) Determine the x and y components of reaction at point A using scalar notation. Ax, Ay = ? lb B) Determine the y component of reaction at point D using scalar notation. Dy =? C) Determine the x and y components of reaction at point E using scalar notation. Ex, Ey = ? lbWhat is Equilibrium of a Rigid Body? Give an example.When F = 300 N with Θ = 40°, what is the maximum value which P may have for static equilibrium? Neglect the weight of the structure compared with the applied loads.
- The weight of hom0 bar AB is 11kN, F is 45kN, and bar AB is in equilibrium. Calculate the direction (in degrees) and magnitude (in kN) of the reaction at point A.Answer the following comprehensively. (3-5 sentences) 1. What are the two conditions of equilibrium?2. Give one situation where the 2nd condition of equilibrium is applicable and explain.Draw and label the diagram correctlyDirection of the assumption of the equilibrium equation must be shown
- Draw and label the diagram Direction of the assumption of the equilibrium equation must be shownThere are two parallel forces and two pure moments in the figure. What distance "d" must separate the forces in order for the system to be in equilibrium? F = 9 N, M1 = 15 N-m, M2 = 69 N-m, = 60 degrees, a = 1 m, b = 1 m, c = 2 mThe upper end of the bar of a problem is now leaned against a non vertical wall. Determine the minimum value of the angle θ for which equilibrium is possible for μs = 0.25 and for μs = 0.50