14-67. The 30-lb block A is placed on top of two nested springs B and C and then pushed down to the position shown. If it is then released, determine the maximum height h to which it will rise. 6 in. 4 in. kB = 200 lb/in. B kc = 100 lb/in.
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- If the block is held in the equilibrium position shown, determine the mass of the block D. The unextended length of the spring AB is 9 m.The 2000 kg concrete pipe has a center of mass at point G. If it is suspended from cables AB and AC. The diameters of AB and AC are 12 mm and 10 mm, respectively. Determine the weight of the concrete pipe ( in N).If the block is held in the equilibrium position shown, determine the mass of block D.
- Determine the magnitude of F if the particle is in equilibrium given that θ = 26.3° and P = 260 .The floor crane and the driver have a total weight of 3000 lb with a center of gravity at G. If the crane is required to lift the 650-lb drum, determine the following: 7.1 The normal reaction on both the wheels at A when the boom is in the position shown is Blank 1 kips. 7.2 The normal reaction on both the wheels at B when the boom is in the position shown is Blank 2 kips. 7.3 The floor crane and the driver have a total weight of 2723 lb with a center of gravity at G. Determine the largest weight of the drum, in kips, that can be lifted without causing the crane to overturn when its boom is in the position shown.if the basket at E weighs 3.5 N, determine the weight if crate f and the unstretched length of the spring (k= 12 N/m)
- The uniform block having a mass m rests on the top surface of the halfcylindershown. Show that this is a condition of unstable equilibrium if h > 2R.Determine the magnitude of F if the particle is in equilibrium and if θ =28.9°, P = 355 , a=11, and b=15.The 60-lb block A is placed on top of two nested springs B and C and then pushed down to the position shown. If it is then released, determine the maximum height h to which it will rise.
- If cylinder E has a mass of 20 kg and each cable segment can sustain a maximum tension of 400 N, determine the following: 3.1 The largest mass of cylinder F that can be supported by the system is ______ kg. 3.2 The sag yC is equal to ______ m.The unstretched length of spring AB is 3.3 m. If theblock is held in the equilibrium position shown, (a) Draw the free-body diagram of the ring A. (b) Determine the mass of the block at D.If the 50-kg load A is hoisted by motor M so that the load has a constant velocity of 1.5 m/s, determine the force (T) of the cable connected directly on the block.