An Atwood machine is constructed of a solid-disk frictionless pulley of mass m3 and radius R....
an atwood machine with massless string and frictionless pulley has masses m1= 0.480 kg and m2=0.720 kg attached to it. derive the equations for and calculate the acceleration of the masses and the tension in the string
A uniform, solid cylinder with mass 3M and radius 2R rests on a
horizontal tabletop. A string is attached by a yoke to a
frictionless axle through the center of the cylinder so that the
cylinder can rotate about the axle. The string runs over a
disk-shaped pulley with mass M and radius R that is mounted on a
frictionless axle through its center. A block of mass M is
suspended from the free end of the string (the figure...
An Atwood machine consists of two masses m1 and m2 (with m1 > m2 ) attached to the ends of a light string that passes over a light, frictionless pulley. When the masses are released, the mass m1 is easily shown to accelerate down with an acceleration a = g*(m1+m2)/)m1−m2 Suppose that m and are measured as m1 = 100 +- 1 gram and m2 = 50 +- 1 gram. Derive a formula of uncertainty in the expected acceleration in...
Atwood's Machine An Atwood's machine consists of two masses, m1 and m2. connected by a string that passes over a pulley. Part A If the pulley is a disk of radius R and mass M. find the acceleration of the masses.
An Atwood Machine is composed of a frictionless pulley with two cubes connected by a string' Cube A, on the left, has a mass of 4.0kg and cube B, on the right has a mass of 6.0kg. The pulley has a rotational inertia of 1/2 MR2. How does that affect the acceleration of the masses. Would tension A be the same as tension B? Why or why not?
An Atwood machine consists of two masses m1 and m2 (with m1 > m2) attached to the ends of a light string that passes over a light, frictionless pulley. When the masses are released, the mass m1 is easily shown to accelerate down with an accelerationSuppose that m1 and m2 are measured as m1=100±1 gram and m2=50±1 gram. Derive a formula of the uncertainty in the expected acceleration in terms of the masses and their uncertainties, and then calculate δα for...
1. M, a solid cylinder (M=2.03kg, R=0.137m) pivots on a thin,
fixed, frictionless bearing. A string wrapped around the cylinder
pulls downward with a force F which equals the weight of a 0.670kg
mass, i.e., F = 6.573N. Calculate the angular acceleration of the
cylinder. (Answer in rad/s2.)
2. If instead of the force F an actual mass m = 0.670kg is hung
from the string, find the angular acceleration of the cylinder. Use
units of "rad/(s*s)
1. M, a...
A string is wound around a disk of mass M = 215 kg and a radius of R = 0.310 m. The disk is free to rotate about its center by a frictionless pin. The other end of the string is attached to a mass m = 87.0 kg. The mass is released from rest and travels downward causing the cylinder to rotate. How many revolutions did the disk make 6 seconds after the release of mass m from rest?
Two masses are connected by a cord passing over a pulley of radius R and moment of inertia I. Mass m1 slides on a frictionless surface, and m2 hangs freely. Determine a) a formula for the angular momentum of the system about the pulley axis, as a function of the speed v of mass m1 or m2; b) if angular momentum is conserved; c) The acceleration of the masses.
A solid, frictionless cylinder reel of mass M= 2.95 kg and radius R = 0.392 m is used to draw water from a well (see Figure (a)). A bucket of mass m= 1.82 kg is attached to a cord that is wrapped around the cylinder. (Indicate the direction with the sign of your answer.)(a) Find the tension T in the cord and acceleration a of the bucket. T = ??? N a = ?? m/s2 (b) If the bucket starts from...