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 attached to a cord that is wrapped around a wheel of...
An m = 13.6 kg mass is attached to a cord
that is wrapped around a wheel of radius r = 11.3 cm (see the
figure below).
The acceleration of the mass down the frictionless incline is
measured to be a = 1.98 m/s2. Assuming the axle of the
wheel to be frictionless, and the angle to be theta=
33.0o determine the tension in the rope.
Determine the moment of inertia of the wheel.
Determine angular speed of the wheel...
An m = 13.3 kg mass is attached to a cord that is wrapped around a wheel of radius r = 11.9 cm (see the figure below). The acceleration of the mass down the frictionless incline is measured to be a = 2.00 m/s2. Assuming the axle of the wheel to be frictionless, and the angle to be A = 33.2° determine the tension in the rope. Submit Answer Tries 0/8 Determine the moment of inertia of the wheel. Submit...
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...
Main Menu Contents Grades Anm 14.1 mass is attached to scord that is wrapped around a wheel of radusr-10.9 cm (see the figure below) incline is measured to be a 2.00 my's. Assuming the axle of the wheel to be frictionless, and the angle to be 38.0 The acceleration of the mass down the frictions determine the tension in the rope. Submit Answer These Determine the moment of inertis of the wheel Subs Tres Determine angular speed of the wheel...
A wheel (radius = 0.30 m) is mounted on a frictionless, horizontal axis. A light cord wrapped around the wheel supports a 0.50-kg object. When released from rest the object falls with a downward acceleration of 5.0 m/sec. 111 TL LLLL 17. Find the tension on the cord. 18. Find the angular acceleration of the wheel. 19. Find the moment of inertia of the wheel. mg
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...
A 16 kg block is attached to a cord that is wrapped around the rim of a wheel of radius 2 m and its hangs vertically, as shown. 1 9 16 CU 2. 3.9 4 9 m 32 The rotational inertia of the wheel is 32 kg mº. When the block is released and the cord unwinds, the magnitude of the down- ward acceleration
A 1.60 kg mass is attached to a light cord that is wrapped around a pulley of radius 4.75 cm, which turns with negligble friction. The mass falls at a constant acceleration of 3.40 m/s^2. Find the moment of inertia of the pulley.
A block (mass = 2.2 kg) is hanging from a massless cord that is wrapped around a pulley (moment of inertia = 1.6 x 10-3 kg·m2), as the figure shows. Initially the pulley is prevented from rotating and the block is stationary. Then, the pulley is allowed to rotate as the block falls. The cord does not slip relative to the pulley as the block falls. Assume that the radius of the cord around the pulley remains constant at a...
A 2.20 kg mass is attached to a light cord that is wrapped around a pulley of radius 4.35 cm, which turns with negligible friction. The mass falls at a constant acceleration of 2.05 m/s2. Find the moment of inertia of the pulley.