Determine the force in cables AB, AC, CD, CE, and CF needed to support the 500-lb crate. Complete solutions must include all required free body diagrams. Hint: First analyze the equilibrium of point A, then using the results for AC, analyze the equilibrium of point C. 24 ft 24 ft D-10 ft- 7 ft E 7 ft 35° x ¹20° B

نقطة واحدة The box shown in fig weighs 400 N, in equilibrium Determine the tension in the cords AB and * BC 60° B 30° 750 N

The frame shown is supported by a hinge (pin) at A and a roller at E. the frame is subject to three forces F1 = 410 N, F2 = 190 N and F3 = 250 N as shown in the figure below. If the frame is in equilibrium, Determine 1.25 m F2 3 m 2 m 2 m F3 A. Reactions at A Ax = Ay = B. Reactions at E Ex = Ey =

The rod is supported by a ball-and-socket joint AA and cables BCBC and BDBD. Suppose that FFF = 450 NN  Determine the xx, yy, and zz components of reaction at AA necessary for equilibrium of the rod using scalar notation. Determine the tension in the cable BCBC necessary for equilibrium of the rod. Determine the tension in the cable BDBD necessary for equilibrium of the rod.

Which of the following most nearly gives the angle θ for equilibrium? Which of the following most nearly gives the tension on the cord AB? Which of the following most nearly gives the force on the spring AC?