A cord is wrapped around a wheel of diameter 1.0 ft. If the cord is pulled down 3.0 ft, how many revolutions has the wheel rotated?
A.) 6.0 rev
B.) 0.95 rev
C.) 3.0 rev
D.) 38 rev
it take 2pir distance when one revolution is completed
L = 2pir*n
=> 3 = 2pi*0.5*n
=> n = 0.95 rev
option B
A cord is wrapped around a wheel of diameter 1.0 ft. If the cord is pulled...
A 12.0 kg object is attached to a cord that is wrapped around a
wheel of radius 10.0 cm. The acceleration of the object down the
frictionless incline is measured to be 2.00 m/s2. Assuming the axis
of the wheel to be frictionless, determine a) the tension in the
rope, b) the moment of inertia of the wheel, and c) the angular
speed of the wheel 2.00 s after it begins rotating, starting from
rest.
A 12.0 kg object is...
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...
Problem 2 A cord is wrapped around a wheel which is initially at rest as shown in Fig. 13-7a. If a force F is applied to the cord and gives it an acceleration ofa 4rf/sec2, where t is in seconds, determine (a) the angular velocity of the wheel t sec, (b) the magnitude of the velocity and acceler- ation of point AatI sec, and (c) the number of turns the wheel makes during the first second.
Problem 2 A cord...
An m = 13.5kg mass is attached to a cord that is wrapped around a wheel of radius r = 10.5cm (see the figure below). The acceleration of the mass down the frictionless incline is measured to be a = 1.90m/s^2. Assuming the axle of the wheel to be frictionless, and the angle to be 8 = 35.0deg determine the tension in the rope. Submit Answer Tries 0/10 r m Determine the moment of inertia of the wheel. Submit Answer...
(a) A rope is wrapped tightly around a wheel with a radius of 3 feet. If the radius of the wheel is increased by 3 feet to a radius of 6 feet, by how much must the rope be lengthened to fit around the wheel? (Round your answer to two decimal places.) ft (b) Consider a rope wrapped around the Earth's equator. The radius of the Earth is about 4000 miles. That is 21,120,000 feet. Suppose now that the rope...
The rope wrapped around the outer diameter of the disk is pulled
at a constant speed of 1.75 m/s. If the outer radius is 2.26 cm and
the inner radius is 0.28 cm, how fast does the hanging mass
rise?
The 8-lb collar is pulled by a cord that passes around a small
peg at C.
If the cord is subjected to a constant force of F = 10 lb , and
the collar is at rest when it is at A, determine its speed when it
reaches B. Neglect friction.
4 ft 3 ft
The cable lifting an elevator is wrapped around a 1.0-m-diameter cylinder that is turned by the elevator's motor. The elevator is moving upward at a speed of 1.7 m/s . It then slows to a stop, while the cylinder turns one complete revolution. How long does it take for the elevator to stop? Express your answer to two significant figures and include the appropriate units. Thanks for the help!
A light string is wrapped
around the outside of a 2.0-kg-wheel whose radius is 75 cm. The
wheel has a frictionless axel that allows it to rotate but prevents
its center of mass from moving. Assume the moment of inertia of the
wheel is the same as that of a point particle of equal mass at the
same radius from the axel. The string is then attached to a 3.0-kg
hanging mass that is released from rest. While the mass...
The radius of a wheel is 0.410 m. A rope is wound around the outer rim of the wheel. The rope is pulled with a force of magnitude 3.63 N unwinding the rope and making the wheel spin counterclockwise about its central axis. Ignore the mass of the top. (a) How much rope unwinds while the wheel makes 2.74 revolutions? d= __7.06__ m (b) How much work is done by the rope on the wheel during this time? W= _____...