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- Resolve the 360-lb force into components along the cables AB and AC. Use =60 and =40.The tongs shown are designed for lifting blocks of ice. If the weight of the ice block is W, find the horizontal force between the tongs and the ice block at C and D. Neglect the weights of the tongs.The inside surface of each thin shell carries a uniform normal pressure of intensity p0. Compute R, the magnitude of the resultant force for each case.
- The 15-m-long cable supports the loads W1 and W2 as shown. Find the ratio W1/W2 for which the segment BC will be horizontal; that is, 2=0.If PCD=6000lb and PGD=1000lb (both compression), find P and Q.The tensions in the cable at points O and B are TO=1200N and TB=1800N. Determine the weight W of the cable.
- Find the elevation h (km) where the weight of an object is one-tenth its weight on the surface of the earth.The end of a water hose weighing 0.5 lb/ft is pulled with a 40-lb force that is inclined at 14 to the horizontal. Determine the length s of the hose that is lifted off the ground and the corresponding horizontal distance L.The trapdoor is held in the position shown by two cables. The tensions in the cables are T1=30lb and T2=90lb. Determine the magnitude of the single force that would have the same effect on the door as the cable tensions.
- The cable AB supports a uniformly distributed load of 12 lb/ft. Determine the angles A and B, and the cable tension at A.Determine the force F required to pull up the 3.54m stopper from the drain of a sink if the depth of water is 10 in. Use =0.036lb/in.3 for water and neglect the weight of the chain.The horizontal boom carries the weight W=108lb at A. The boom is supported by the cables AB and AC. The tensions in the cables are TAB=120lb and TAC=160lb. Determine the single force R that is equivalent to three forces acting on the boom at A.