In the figure shown, mass m1=78 kg and the mass of the angle bracket is 50kg/m. Determine the reaction at the vertical wall (assume smooth surface) and at the hinge support B.
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- the cylinder with a mass of 1000 Kg is supported as shown in the figure, determine the reaction at the hinge.2-D PROBLEM: A spherical tank with a radius of 3.41m that has a mass of 28928.644kg was supported in the system shown. Assuming friction and the bar weight is negligible, determine the following: β: 21.774° θ: 46.452° 1. The reaction @ point D. 2. Tension @cable BE 3. The x and y-component of the reaction @ A 4. The reaction @ AThe smooth uniform rod ABAB is supported by a ball-and-socket joint at AA, the wall at BB, and cable BCBC. The rod has a mass of 19 kgkg . (Figure 1) 1. Determine the tension in the cable. 2. Determine the normal reaction at BB. 3. Determine the xx, yy, and zz components of reaction at AA using scalar notation.
- Three cylinders are piled up in a rectangular channel as shown in the figure. Determine the reactions at the all the points of contact. Cylinder A:Radius=4cm ,m=15kg Cylinder B:Radius=6cm,m=40 Kg Cylinder C: Radius = 5cm,m= 20kgThe sign has a mass of 150kg with center of mass in G. Draw the free body diagram and determine the components along x,y,z of the reaction in ball joint A as well as the tensile strength in wires BC and BD(Caution : they are two different wires). g=9.81m/s²Draw the free-body diagram of each object and determine the components of the support reactions.
- PROBLEM 1: The 1500-kg beam ABC has fixed support at A and connected to beam BD by hinge at B. Beam BD has a mass of 2000 kg and supported by a cable at D. The cable is attached to the 20-cm-diameter pulley at E and pulled vertically at the other end, by tension T. Given: a = 1.5 m; b = 0.9 m; c = 1.8 m d = 0.6 m; e = 1.4 m; θ = 75°. Calculate the required tension to maintain in equilibrium. (ANSWER: 12.830KN) Calculate the moment reaction at A. (ANSWER: 28.499) Calculate the total reaction at A. (ANSWER: 22.192) Calculate the vertical reaction at E. (ANSWER: 25.223)Don't copy from other websites solution. The wall crane supports a load of 660lb. The jib ABC has a weight of 152lb and member BD has a weight of 38lb. Each member is uniform and has a center of gtravity at its center. A)Determine the horizontal component of reaction at the pin A. B)Determine the vertical component of reaction at the pin A. C)Determine the horizontal component of reaction at the pin D. D)Determine the vertical component of reaction at the pin D. E)What is the force in the cable at the winch W?The boom AC in the figure rests in a ball and socket joint at A and is held in equilibrium by the cables BE and CD. The load applied at C. Determine the coordinates of D in the YZ plane so that the force in CD will be a minimum. Neglect the weight of the boom and cables. Answers: y = 16 ft; z = -34.7 ft Note:The reaction at ball and socket joint is always represented by the x, y and z components
- The boom AC in the figure rests in a ball and socket joint at A and is held in equilibrium by the cables BE and CD. The load applied at C. Determine the coordinates of D in the YZ plane so that the force in CD will be a minimum. Neglect the weight of the boom and cables. Answers: y = 16 ft; z = -34.7 ft Note: The reaction at ball and socket joint is always represented by the x, y and z components.The jib crane is fixed at (A) and carry a box of ( 2500 kg ) mass, as shown in the figure. Determine the reactions on the jib crane at point ( A ). 60 5 m 7 mDetermine 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 FBD