Two 35.0 N weights are suspended at opposite ends of a rope that passes over a...
Two masses of weight 11.0 N are suspended at opposite ends of a rope that passes over a light, frictionless pulley. The pulley is attached to a chain that goes to the ceiling. What is the tension in the rope? What is the tension in the chain?
The! A 4 kg block and a 6 kg block are attached to opposite ends of a light rope. rope hangs over a solid, frictionless pulley that has a radius of 0.50 m and a mass of 4.5 kg. The pulley's moment of inertia is 1 = - MR. 2 Find: (a) the magnitude of the tension (in N) of the rope on the end with the lighter block; (b) the magnitude of the tension (in N) of the rope...
A massless, frictionless pulley has a rope with two weights suspended from it. The masses of the blocks are as follows: MA = 2m and MB = m. What is the tension in the rope when the blocks are released from rest? a. 2 mg b. 3/2 mg c. 4/3 mg d. 1/2 mg
A 2- kg box and a 4-kg box are attached to either ends of a rope which goes around a massless, frictionless pulley attached to the ceiling. When let go, the heavier box accelerates downwards, while the lighter one accelerates upwards. Calculate the Tension in the rope connecting the two boxes. (use g = 9.81 m/s^2)
You pull downward with a force of 25 N on a rope that passes over a disk-shaped pulley of mass 1.3 kg and radius .075m. The other end of the rope is attached to a .67 kg mass. a. Is the tension in the rope the same on both sides of the pulley? If not, which side has the largest tension? b. Find the tension in the rope on both sides of the pulley.
Problem #2 A 4 kg block and a 6 kg block are attached to opposite ends of a light rope. The rope hangs over a solid, frictionless pulley that has a radius of 0.50 m and a mass of 4.5 kg. The pulley's moment of inertia is I ==MR. 2 Find: (a) the magnitude of the tension (in N) of the rope on the end with the lighter block; (b) the magnitude of the tension (in N) of the rope...
You pull downward with a force of 24.8 N on a rope that passes over a disk-shaped pulley of mass 1.40 kg and radius 0.0739 m. The other end of the rope is attached to a 0.677-kg mass. Calculate the tension in the rope on both sides of the pulley. Enter tension for the part of the rope that you are pulling on first. Then enter the tension for the part of the rope with the mass.
2. [2 pts) A pulley is hung from a ceiling by a rope. A block of weight W, is suspended by another rope that passes over the pulley and is attached to the wall. The rope fastened to the wall makes a right angle with the wall Neglect the weight of the rope. (a) Assuming the pulley's weight is negligible, find the tension in the rope from which the pulley hangs and the angle that the rope makes with the...
The Atwood machine consists of two masses hanging from the ends of a rope that passes over a pulley. The pulley can be approximated by a uniform disk with mass m = 4.53 kg and radius r = 0.450 m. The hanging masses are mu = 20.5 kg and mr = 12.7 kg. Calculate the magnitude of the masses' acceleration a and the tension in the left and right ends of the rope, T, and Tr, respectively. mi m/s2 TL...
The Atwood machine consists of two masses hanging from the ends of a rope that passes over a pulley. The pulley can be approximated by a uniform disk with mass mp = 5.13 kg and radius rp = 0.250 m. The hanging masses are mı = 19.7 kg and mr = 11.7 kg. Calculate the magnitude of the masses' acceleration a and the tension in the left and right ends of the rope, Ti, and TR respectively. my m/s2 N...