e plate B has the mass mg. Neglect the mass of the roj se the coefficients of kinetic friction indicated in the figu Draw the free-body diagrams of the block A and the instant shown. Write the equations of motion, ΣF = mả, for the block not solve the equations!)
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- Find the smallest distance d for which the hook will remain at rest when acted on by the force P. Neglect the weight of the hook, and assume that the vertical wall is frictionless.The coefficient of rolling resistance between the 30-kg lawn roller and the ground is r=0.1. (a) Determine the force P required to pull the roller at a constant speed. (b) What force P would be needed to push the roller at a constant speed?The conveyor belt shown in (Figure 1) delivers each 12-kg crate to the ramp at A such that the crate's speed is vAvA = 2.5 m/s, directed down along the ramp. The coefficient of kinetic friction between each crate and the ramp is μk = 0.27. Determine the smallest incline θ of the ramp so that the crates will slide off and fall into the cart.
- The friction coefficient between the 3kg object and the 2kg blocks in the figure is 0.3. the horizontal plane and the rollers are frictionless and the masses move from rest. a) Find the acceleration of each blokları by showing the forces acting on each block (free body diagram). b) Find the tension in the ropes. (g = 3,8m / s^2)3 - In the figure, the 200-lb crate is being pulled up the slope by the motor M. If the velocity of the point P is 2s³ ft/s (where s is the displacement of the crate), and the coefficient of kinetic friction between the crate and the slope is u = 0.2, what will the towing force applied by M be when the box has moved 10 ft up the slope?A box with mass m = 2.75 kg rests on the top of a table. The coefficient of static friction between the box and the table is μs = 0.71 and the coefficient of kinetic friction is μk = 0.34. Write an expression for Fm the minimum force required to produce movement of the box on the top of the table. Solve numerically for the magnitude of the force Fm in Newtons. Write an expression for a, the box's acceleration, after it begins moving. (Assume the minimum force, Fm, continues to be applied.) Solve numerically for the acceleration, a in m/s2.
- Two blocks A and B each weighing 250 N are connected by a weightless flexible cable as shown in the figure. The coefficient of friction under block A and the plane is 0.2. Neglect the inertia of the pulley. a) Give the acceleration of the system in m/s^2 b) Give the tension in the cable in Newtons c) Give the distance traveled by block A after 2 seconds in meters.Neglect friction of the 55-lbf collar against its vertical guide and compute the velocity of the collar after it has fallen 7ft., starting from 22 ft/sec. in the position shown below. The unstretched length of the spring is 3ft. compute the velocity of the collar after it has fallen 7ft., starting from 22 ft/sec. in the position shown below. DO NOT ROUND OFF IN THE SOLUTION. ROUND OFF ONLY IN 2 DECIMAL PLACE IN THE FINAL ANSWERThe 54-lb block rests on the rough surface for which the coefficient of kinetic friction is μk = 0.2. A force F=(40+s2)lb, where s is in ft, acts on the block in the direction shown. The spring is originally unstretched (s= 0) and the block is at rest. (Figure 1) Figure 1 of 1A picture shows a block laying on a horizontal surface with a spring of stiffness k equal to 20 pounds per foot attached to its right side. The other end of the spring is pressed against the wall. Force F is pushing the block to the right and downwards, at an angle of 30 degrees below the horizontal. Determine the power developed by the force the instant the block has moved s = 1.5 ft.
- The desk has a weight of 54 lblb and a center of gravity at GG. The coefficients of static and kinetic friction at AA and BB are μsμs = 0.5 and μkμk = 0.2, respectively. (Figure 1) Determine the initial acceleration of a desk when the man applies enough force FF to overcome the static friction at AA and BB. Find the vertical reaction on each of the two legs at AA.In the system shown, a spring is compressed and pushes a mass of 50Kg down the path shown with two different slopes. If the spring has a constant of 25 kN / m, what would have to be the deflection of the spring for the block to reach the limit at 2 m / s? The coefficient of kinetic friction is 0.15 and assume that starting from rest to make the ideal systemIn the system shown, a spring is compressed and pushes a mass of 50Kg down the path shown with two different slopes. If the spring has a constant of 25 kN / m, what would have to be the deflection of the spring for the block to reach the limit at 2 m/s ? The coefficient of kinetic friction is 0.15 and assume that starting from rest to make the ideal system