If P₁ = 5.1 lb, P2 = 5.1 lb, P3 = 10.1 lb, and dc = 3 m, determine the reaction at E and the distances dg and dp. (Round the final answer to two decimal places.) 2m 2m A B ¡dB dc P1 C 3 m3 m P2 dp D P3 |Ε 4 m
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- If dc = 15 ft, determine (a) the reaction at A, (b) the reaction at E, (c) thedistances dB and dD . P1= 10 kipsP2= 10 kipsP3= 10 kipsThe system is made up of a bar, supported by a pin at point A and by a smooth collar at point B (the collar slides on the ABG bar). The collar is pinned to bar BDE, and bar BDE is supported by a pin at D and a cable at end E. Determine the force P such that the force in the cable equals to T. With T= 26 lb, a=4 in, b=9 inDetermine the magnitude of the reaction at support A, in lb. If: P = 342 lb, h = 19 in., A = 22 in. b = 7 in.
- Determine the magnitude of the reaction at support A, in kip. If: P = 276 lb, h = 14 in., A = 25 in. b = 9 in.Determine the force in the cable OC and the elongation of the spring OA, OB necessary to support a box of mass (M) 400 kg as shown in the figure below. If a = 4 m, b = 5 m, c = 3 m, k1= 5000 N/mm and k2= 4000 N/mm. All calculation using equilibrium of particles equation and must be in Newton (N) and with FBDDetermine the tensions T1 and T2 in the strings required to maintain equilibrium for the suspended object weighs W = 48.7N shown in the figure. Take, α = 29.4° & β = 47.5°. a) The value of Tension, T1 (N) = b) The value of Tension, T2 (N) =
- Determine the tensions T1 and T2 in the strings required to maintain equilibrium for the suspended object weighs W = 48.7N shown in the figure. Take, α = 29.4° & β = 47.5°. a) The value of θ1 (Degree) = b) The value of θ2 (Degree) = c) The value of θ3 (Degree) = d) The value of Tension, T1 (N) = e) The value of Tension, T2 (N) =Two cylinders are being supported by the wires shown in the figure. Determine the following: 1.1 The tension developed in wire BC required for equilibrium of the 13.6-kg cylinder E and the 27.2-kg cylinder F is Blank 1 N. 1.2 The angle required for equilibrium of the 13.6-kg cylinder E and the 27.2-kg cylinder F is Blank 2°. 1.3 If cylinder E weighs 37 lb and = 12.8°, determine the weight of cylinder F.Determine the tensions T1 and T2 in the strings required to maintain equilibrium for the suspended object weighs W = 38.7N shown in the figure. Take, α = 29.8° & β = 50.2°. The value of Tension, T1 (N) = The value of Tension, T2 (N) =
- A six-pack is shaken so that the pressurein each can is p = 20 psi. A board is placed onthe six pack and a student(s) weighing Wstands on the board so his weight is evenlydistributed to the six cans. The aluminumproperties are E = 10,000 ksi, Sy = 35 ksi, andν = 0.33. Each can has an average radius ofR = 1.25 in., thickness t = 0.01 in., and lengthL = 4.50 in.(a) Determine the critical weight of thestudent, Wcr , so that a stress element on thesurface of the can is in a state of uniaxial stress.Assume that no support is provided by thecontained liquid and the cans do not fail bybuckling (being crushed). (b) Determine thestrain in the longitudinal direction of the candue to pressure p = 20 psi and force Wcr.(c) Determine the strain in the hoop directionof the can due to pressure p = 20 psi and forceWcrDetermine the magnitude of the horizontal component of the reaction at point A if F=287N , a=0.44m, b=1.97m, r=1.71m and d=28.1degrees. Round off only on the final answer expressed in 3 decimal places. Instead of units, indicate C if force is compressive or T if tensile.As shown in the figure, three cylinders have a weight of 15 lb, 40 lb, 20 lb was stacked up on a trench. Determine the reactions of 3 cylinders to the trench. Neglect friction.