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- A minimum force of P = 50 lb is required to hold the cylinder from slipping against the belt and the wall. Determine the weight of the cylinder if the coefficient of friction between the belt and cylinder is μs = 0.3 andslipping does not occur at the wall.Blocks D and E have a mass of 4 kg and 6 kg, respectively. If F = 80 N, determine the sag s and distance x for equilibrium.A uniform bar AB is resting in a horizontal position on smooth inclines as shown below. Determine the load P that will hold the bar in equilibrium. Also, determine the reactions at A and B. Wherein: Q=2 T=6 Example: 2QT kN = 226 kN T.Q5 m = 4.25 m
- Kinetics: The constant 2 N ⋅ m couple acts on the homogeneous disk that rolls without slipping down the incline. Determine the displacement of the disk, measured from the position where the spring is undeformed, for which the total work done on the disk is zero.The unstretched length of spring AB is 3 m. If the block is held in the equilibrium position shown, determine the mass of the block at D.Block B weighs 200N and block C weighs 100N. See Figure4. Determine the weight of block D and the required angle θ for equilibrium
- A uniform bar AB is resting in a horizontal position on smooth inclines as shown below. Determine the load P that will hold the bar in equilibrium. Also, determine the reactions at A and B. Where: Q=2 T=6A trough is filled with a liquid of density 8232 N/m^3. The ends of the trough are equilateral triangles with sides 8m long and vertex at the bottom. Set-up the integral for the force on one end of the trough.Determine the vertical distance of the center of gravity of the curved gate from the water surface shown in the figure. The curved gate is 5.7 m long. The values of the vertical component (Fv) and the resultant force. (F) acting on the gate are 300 kN and 400 kN asap
- Determine support reaction at B . Given P=100 Kn L=10 mIn the cage system below; It is under the effect of a P=250 kN load acting at an angle of θ=30° from the point C. Calculate the horizontal displacement (cm) to the right at point C. (E=2000 kN/cm² and A=50 cm² will be taken for all bars.)The tank is filled with a liquid that has a density of 900 kg/m3. Determine the resultant force that it exerts on the elliptical end plate, and the location of the center of pressure, measured from the x axis.