A 250 kg disk of radius 1.5 meters has a rope wrapped around the rim. You pull on the end of the rope and increase the frequency of rotation by 1 Hz in 2 seconds.
a. What is the angular acceleration in radians/s2?
b. What is the force required to cause the acceleration in the last part?
Concept - use equation of rotational kinematics
to find the angular acceleration and then use Newton’s law of
motion for rotational mechanics to find the torque and hence find
the force as shown below***********************************************************************************************
This concludes the answers. If there is any mistake or
omission, let me know immediately and I will fix
it....
A 250 kg disk of radius 1.5 meters has a rope wrapped around the rim. You...
A rope is wrapped around the rim of a large uniform solid disk of mass 305 kg and radius 2.10 m. The horizontal disk is made to rotate by pulling on the rope with a constant force of 195 N. If the disk starts from rest, what is its angular speed in rev/s at the end of 2.65 s?
A rope is wrapped around the rim of a large uniform solid disk of mass 225 kg and radius 2.50 m. The horizontal disk is made to rotate by pulling on the rope with a constant force of 195 N. If the disk starts from rest, what is its angular speed in rev/s at the end of 1.65 s?
A rope is wrapped around the rim of a large uniform solid disk of mass 295 kg and radius 2.40 m. The horizontal disk is made to rotate by pulling on the rope with a constant force of 195 N. If the disk starts from rest what is its angular speed in rev/s at the end of 1.95 s?
A rope is wrapped around the rim of a large uniform solid disk of mass 315 kg and radius 1.60 m. The horizontal disk is made to rotate by pulling on the rope with a constant force of 195 N. If the disk starts from rest what is its angular speed in rev/s at the end of 2.95 s?
A rope is wrapped around the rim of a large uniform solid disk of mass 315 kg and radius 2.40 m. The horizontal disk is made to rotate by pulling on the rope with a constant force of 195 N. If the disk starts from rest what is its angular speed in rev/s at the end of 1.75 s?
A rope of negligible mass is wrapped around a 225-kg solid cylinder of radius 0.400 m. The cylinder is suspended several meters off the ground with its axis oriented horizontally, and turns on that axis without friction. (a) If a 75.0-kg man takes hold of the free end of the rope and falls under the force of gravity, what is his acceleration? m/s2 (b) What is the angular acceleration of the cylinder? rad/s2
2-a rope is wrapped around a solid disk of radius R = 2.5 m and a mass of 1.5 kg . The disk rotates about its own axis. A bucket water has been tied to the other end of the rope as show in the figure. by the rotating disk. The mass of the bucket is 2.0 kg. SHOW FORMULAS AND COMPLETE SOLUTION UNDER EACH PART OF THE PROBLEM. a) calculate the moment of inertia/ Rotational inertia of the disk?...
explain how please. A 8 kg block is attached to a rope that is wrapped many times around the rim of a flywheel (pulley), which is considered as uniform disk of diameter 0.5 meters and mass 4 kg . When the block is released the rope unspools without slipping. What is the acceleration of the block in m/s2?
A uniform cylinder of mass 3.0 kg and radius 10.0 cm
has a rope wrapped around its edge; a tension of 5.0 N
is
exerted on the rope. The cylinder rotates at a
constantly
increasing rate, starting from rest.
10DCH 1. A uniform cylinder of mass 3.0 kg and radius 10.0 cm has a rope wrapped around its edge; a tension of 5.0 N is exerted on the rope. The cylinder rotates at a constantly increasing rate, starting from rest....
A cord s wrapped around the rim of a solid uniform wheel 0.22 m in radius and of mass 8.60 kg . A steady horizontal pull of 50.0 N to the right is exerted on the cord, pulling it off tangentially from the wheel. The wheel is mounted on frictionless bearings on a horizontal axle through its center. Part A Compute the angular acceleration of the wheelPart B Compute the angular acceleration of the part of the cord that has already been pulled...