Given: a mass (50) kg is on the edge of a rough horizontal turntable with radius R = 2.00 m Friction coefficients between the mass and the table are μs = 0.50 and μk = 0.40. The table starts to rotate (rotate) around the vertical axis of symmetry with a constant angular acceleration α = 0.60 rad / s2. It has been requested to calculate the labour that has delivered the frictional force from the start to the time t* (the specific time for which the mass is not going to shift) on the mass. Can you help me further?
Given: a mass (50) kg is on the edge of a rough horizontal turntable with radius...
Given: a mass (50) kg is on the edge of a rough horizontal turntable with radius R = 2.00 m Friction coefficients between the mass and the table are μs = 0.50 and μk = 0.40. The table starts to rotate (rotate) around the vertical axis of symmetry with a constant angular acceleration α = 0.60 rad / s2. It has been requested to calculate the work of the frictional force from the start to the time t* (the point...
Given: a mass (50) kg is on the edge of a rough horizontal turntable with radius R = 2.00 m Friction coefficients between the mass and the table are μs = 0.50 and μk = 0.40. The table starts to rotate (rotate) around the vertical axis of symmetry with a constant angular acceleration α = 0.60 rad / s2. It has been requested to determine the distance (measured according to the track) that the mass has covered at the time...
Given: a mass (50) kg is on the edge of a rough horizontal turntable with radius R = 2.00 m Friction coefficients between the mass and the table are μs = 0.50 and μk = 0.40. The table starts to rotate (rotate) around the vertical axis of symmetry with a constant angular acceleration α = 0.60 rad / s2. It has been asked to calculate the time at which the mass just will not shift. Can you help me further?
Given: a mass (50) kg is on the edge of a rough horizontal turntable with radius R = 2.00 m Friction coefficients between the mass and the table are μs = 0.50 and μk = 0.40. The table starts to rotate (rotate) around the vertical axis of symmetry with a constant angular acceleration α = 0.60 rad / s2. It has been asked to calculate the specific time t* at which the mass just will not shift. We must use...
Given: a mass (50) kg is on the edge of a rough horizontal turntable with radius R = 2.00 m Friction coefficients between the mass and the table are μs = 0.50 and μk = 0.40. The table starts to rotate (rotate) around the vertical axis of symmetry with a constant angular acceleration α = 0.60 rad / s2. It has been asked to calculate the speed v* on which the mass just will not shift. We must use a...
A 55.0-kg woman stands at the rim of a horizontal turntable having a moment of inertia of 540 kg · m2 and a radius of 2.00 m. The turntable is initially at rest and is free to rotate about a frictionless vertical axle through its center. The woman then starts walking around the rim clockwise (as viewed from above the system) at a constant speed of 1.50 m/s relative to the Earth. (a) In what direction does the turntable rotate?...
As shown in Figure 3(a), a wooden block B with mass mg 2.4 kg on a rough inclined plane is connected to a massless spring (k 160 N/m) by a massless cord passing over a pulley P of radius R 0.25 m and mass M, 0.60 kg. The angle of the inclined plane is 0 37 and the coefficients of static and kinetic frictions are g 0.35 and A 0.30 respectively The frictional force at the axle of the pulley...
Consider the following mass distribution where the x- and y-coordinates are given in meters: 5.0 kg at (0.0, 0.0) m, 3.3 kg at (0.0, 3.5) m, and 4.0 kg at (2.9, 0.0) m. Where should a fourth object of 7.5 kg be placed so that the center of gravity of the four-object arrangement will be at (0.0, 0.0) m? A 1.25 kg solid, uniform disk rolls without slipping across a level surface, translating at 4.00 m/s. If the disk's radius...