a hockey puck of mass m is rotating about a fixed point on a frictionless table...
A puck on a frictionless air-hockey table has a mass of 0.0500kg and is attached to a cord passing downward through a hole in the table. The puck is originally revolving at a distance of 0.300m from the hole with an angular speed of 2.50 rad/s. the cord is then pulled from below l, shortening the puck' s radius to 0.100m. what is the buck's new angular speed?
A puck of mass m on a horizontal, frictionless table is connected to a string that passes through a small hole in the table. The puck is set into circular motion of radius R, at which time its speed is vi. If the string is pulled from the bottom so that the radius of the circular path is decreased to r, what is the expression for the final speed vf of the puck?
A mass m0.2kg is attached to the end of a massless string. The mass is rotating in a circular orbit of radius r 0.6m on a frictionless table with period T 1.2s. The string is pulled slowly downwards 0.2m through hole in the table. φ What is the new period of circular orbit for mass m? (ii) How much work is done on the mass?
An object of mass m is on a frictionless table rotating with a given tangential speed vo with a radius of string ri. The string goes down through a hole (no friction) in the table where a given applied force, FA pulls down on the string a given distance d. Then, the object still keeps rotating but in a smaller and smaller circle. Find the final speed of the object after the rope was pulled down the distance d.
A puck of mass m = 46.0 g is attached to a taut cord passing through a small hole in a frictionless, horizontal surface (see figure below). The puck is initially orbiting with speed circle of radius -0.310 m. The cord is then slowly pulled from below, decreasing the radius of the circle tor 0.140 m. - 1.60 m/s in a (a) What is the puck's speed at the smaller radius? m/s (b) Find the tension in the cord at...
The puck in the figure has a mass of 0.17 kg. Its original
distance from the center of rota- tion is 41.2 cm, and the puck is
moving with a speed of 67.5 cm/s. The string is pulled downward
11.8 cm through the hole in the frictionless table.
What is the magnitude of the work was done on the puck? Treat
the hockey puck as a point mass. Answer in units of J.
41.2 cm 67.5 cm/s 0.17 kg
A puck of mass m = 53.0 g is attached to a taut cord passing through a small hole in a frictionless, horizontal surface (see figure below). The puck is initially orbiting with speed V = 1.40 m/s in a circle of radius 1 0.320 m. The cord is then slowly pulled from below, decreasing the radius of the circle to r= 0.140 m. (a) What is the puck's speed at the smaller radius? m/s (b) Find the tension in...
An air puck of mass 0.23 kg is tied to a string and allowed to revolve in a circle of radius 1.2 m on a frictionless horizontal table. The other end of the string passes through a hole in the center of the table, and a mass of 0.9 kg is tied to it. The suspended mass remains in equilibrium while the puck on the tabletop revolves. a) What is the tension in the string? (b) What is the force...
One end of a string is attached to a 4 kg mass undergoing
velocity v1 = 5 m/s at a radius of
r1 = 500 mm on a frictionless
table. The other end of the string passes through a hole
in the table. Find the velocity v2
of the mass if the string is slowly (assume vr
~ 0) pulled through the hole until its radius is
r2 = 200 mm.
3 ms 500 mm
Object rotating on a string of changing length. A small mass m attached to the end of a string revolves in a circle on a friction-less tabletop. The other end of the string passes through a hole in the table. Initially the mass revolves with a speed 2.4 m/s in a circle of radius 0.80 m. The string is then pulled slowly through the hole so that the radius i reduced to 0.48 m. The final speed is 4.0 m/s...