One simple way to measure the moment of inertia of an irregular object is shown in the diagram. The object is mounted on a frictionless axis. A light string is wrapped around the object, passes over a light pulley (so it has negligible moment of inertia itself), and then connected to mass M = 40.6 kg. The system is released from rest. After mass M has fallen distance 4.05 m it is moving 2.67 m/s and the object has reached angular speed ω = 9.56 rad/s. Find the moment of inertia of the object, in kg-m2
One simple way to measure the moment of inertia of an irregular object is shown in...
they answered it wrong the first time
A pulley of moment of inertia 2.5 kg. m is mounted on a wall as shown in the following figure. Light strings are wrapped around two circumferences of the pulley and weights are attached. Assume the following data: 11 = 49 cm, 12 = 20 cm, m1 = 1.0 kg, and m2 = 2.5 kg. (a) What is the angular acceleration of the pulley? (Enter the magnitude in rad/s2.) 0.0392 x rad/s2 (b)...
An object of mass m1 = 4.50 kg is connected by a light cord to an object of mass m2 = 3.00 kg on a frictionless surface (see figure). The pulley rotates about a frictionless axle and has a moment of inertia of 0.570 kg · m² and a radius of 0.310 m. Assume that the cord does not slip on the pulley. (a) Find the acceleration of the two masses. m/s2 (b) Find the tensions T1 and T2
1. The pulley has a radius of 2.70 m and a moment of inertia of 39.0 kg·m2. The hanging mass is 4.20 kg and it exerts a force tangent to the edge of the pulley. What is the angular acceleration of the pulley? (answer needed in rad/s^2 2. A string is wound tight around the spindle of a top, and then pulled to spin the top. While it is pulled, the string exerts a constant torque of 0.150 N·m on...
A 1-kg block hanging from a cord wrapped around a cylinder pulley. The moment of inertia of pulley is 1 kg m2 and the radius of pulley is 0.2 m. What is the angular acceleration of the pulley and the free fall acceleration of the block? PLEASE SHOW ALL WORK. CORRECT ANSWER IS 5 rad/s/s & 1 m/s/s
Problem: A pulley, consists of a disk of radius R=0.2 m and mass M= 50 kg is mounted on a nearly frictionless axle. A string is wrapped lightly around the pulley, and you pull on the string with a constant force, F = 100 N. If the pulley starts from rest, what is the angular speed at a time At = 1 s later? Assume that the string does not slip on the pulley. Note: Moment of inertia of a...
In the figure below, the hanging object has a mass of m, = 0.480 kg; the sliding block has a mass of m, = 0.825 kg; and the pulley is a hollow cylinder with a mass of M = 0.350 kg, an inner radius of R4 = 0.020 0 m, and an outer radius of R, = 0.030 0 m. Assume the mass of the spokes is negligible. The coefficient of kinetic friction between the block and the horizontal surface...
The pulley shown (Figure 1) has a moment of inertia IA = 0.625
kg⋅m2 , a radius r = 0.250 m , and a mass of 20.0 kg. A cylinder is
attached to a cord that is wrapped around the pulley. Neglecting
bearing friction and the cord’s mass, express the pulley’s final
angular velocity in terms of the magnitude of the cord’s tension, T
(measured in N), 4.00 s after the system is released from rest. Use
the principle of...
Please be the one to solve this problem no one else can the
answers above are not the right answers.
A pulley of moment of inertia 2.5 kg .m2 is mounted on a wall as shown in the following figure. Light strings are wrapped around two circumferences of the pulley and weights are attached. Assume the following data: 11 = 49 cm, 12 = 20 cm, m = 1.0 kg, and m2 = 2.5 kg. (a) What is the angular...
A disc as moment of inertia 4 kg · m² and a radius of 1.43 m revolves around a fixed, frictionless axis perpendicular to the disc and passing through the center of the disc. A force of 15 N is applied tangentially to the edge of the disc, which starts from the rest. Determine the angular velocity after the disk completes 2.7 revolution (s). Choose one: a)ω = 2.5 rad / s b)ω = 9.4 rad / s c)ω =...
15. Calculate the moment of inertia of a point object of mass 10.0 kg moving in a circle of radius 10.0 m. If the particle is rotating at an angular speed of 2.00 rad/s, what is its angular momentum?