Determine the tension developed in wire AB used to support the 62 kg chandelier. Provide the answer in Newtons. 30° B 45° 30° TD flahl
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- Determinethe magnitude (Ib) of the horizontal component of force at point C if P= 126.6 lb, x = 13.7 in, y = 8.9 in, and z= 6.1 in. Round off only on the final answer expressed in 3 decimal places. Instead of units indicate the direction: use I if to the left on R if to the right.The hoist supports an engine of weight W in kg. Determine the force the load creates in member DB and in member FB, which contains the hydraulic cylinder H. Given: X=2 m ; L=3 m ; W= 123 kg.If the block remains in the equilibrium position shown, determine the mass of the block D. The unextended length of spring AB is 9 m. d1 = 8 m d2 = 10 m KAC = 44 N/m KAB = 70 N/m Mass of block D = ____ kg
- Determinethe magnitude (b) of the horizontal component of force at point C if P = 126.6 lb, x= 13.2 in, y = 7 in, and z = 8.6 in Round off only on the final answer expressed in 3 decimal places. Instead of units, indicate the direction : use L if to the left or R if to the right.Determinethe magnitude (lb) of the horizontal component of force at point C if P = 135.7 lb, x = 13.1 in, y = 6.9 in, and z = 8.8 in. Round off only on the final answer expressed in 3 decimal places. Instead of units, indicate the direction : use L if to the left or R if to the right.Determine the magnitude and direction of the angle theta of the force FAB that must be exerted on bar AB to maintain equilibrium of the system. The suspended mass is 110 kg. Neglect the size of the pulley at A and treat all pulleys as smooth. What should happen to maintain the equilibrium of the system if FAB acts with an angle theta= 0°?Consider g = 9.81 m/s2.
- Determine the extension (m) of the whole system shown if k1 = 14.7 N/m, k2 = 21.23 N/m, k3 = 38.22 N/m, k4 = 48.78 N/m, and k5 = 52.73 N/m and a force of 62.11 N is applied. (Use 2 decimal places for the final answer.)Determine the magnitude (N) of the vertical component of the reaction at point A if, F=258N, a=0.41m, b=1.41m, r=1.6m and d=25.01degrees. Round off only on the final answer expressed in 3 decimal places. Instead of units, indicate U if force is upward or D if downward.Determine the magnitude (lb) of the reaction at B when α = 27°, a = 12.14 in, b = 14.58 in, y = 15.93 in, and P = 121 lb . Round off only on the final answer expressed in 3 decimal places.
- a) As shown in the image given, a 69-kg crate is supported at equilibrium. The angles alpha=112 degrees. beta=145 degrees and the V =64.3 degrees. The coordinates of point D are (-2.2, 5.6, 3.2)m, and the spring constant k=1170N/m. Determine the stretch in the spring, in m which must be rounded to 3 places after the decimal point. Take g=9.81m/s^2. b) As shown in the image given, a 63-kg crate is supported at equilibrium. The angles alpha=112 degrees. beta=145 degrees and the V =64.3 degrees. The coordinates of point D are (-2.4, 5.5, 3.7)m. Determine the tension force in cable AC, in N. Take g=9.81m/s^2. c) As shown in the image given, a 64-kg crate is supported at equilibrium. The angles alpha=112 degrees. beta=145 degrees and the V =64.3 degrees. The coordinates of point D are (-2.2, 5.4, 3.2)m. Determine the tension force in cable AD, in N. Take g=9.81m/s^2.If the system shown is to be in equilibrium, determine the following: (a) the tension in cable ABC, (b) the force P acting at Hook C, (c) the weight of block A, and (d) the magnitude of the force F. The change in length of Spring 1 is equal to 0.12 ft. Force P is 1/2 the magnitude of the compressive force in spring 2. The compressive force in spring 3, is 1/3 the magnitude of the force in spring 2. The weight of Block G is 1000 lb and the spring constant for all springs is 7000 lb/ft.THE 500LB BOX IS RAISED USING ROPES AB AND AC. EACH ROPE CAN WITHSTAND A MAXIMUM TENSION OF 2500LB BEFORE BREAKING. IF AB ALWAYS REMAINS HORIZONTAL, DETERMINE THE MINIMUM ANGLE THROUGH WHICH THE BOX CAN BE LIFT.