Disk A weighs 1.80 lbs with a
radius of 1.20 in and is sliding on a
smooth horizontal plane (i.e., parallel to the ground) as
shown in the figure. Disk B weighs 10.9
lbs with a radius of 2.20
in and is initially at rest. The coefficient of
restitution between the two disks is 0.300.
Disk A weighs 1.80 lbs with a radius of 1.20 in and is sliding on a...
b) Disk A in Fig B2b has a mass of 2 kg and is sliding forward on the smooth surface with a velocity (%),-5 m/s when it strikes the 4 kg disk B. Disk B is coefficient of restitution between the disks is e0.4, compute the velocities of A and B just after collision. Hint Coefficient of restitution is defined as e where indices 1 and 2 mark velocities before and after impact respectively. Je Fig. B2b [8 marks]
The lower disk in the figure has a mass of 440 ? and a radius of
3.5 ?? and is rotating at 180 ??? on a frictionless shaft of
negligible radius. The upper disk, which is initially not rotating,
has a mass of 270 ? abd a radius of 2.3 ??, and is dropped onto the
lower disk. Assume no friction between the shaft and the disks. a.
Determine their common rotation speed after the drop (in ???). b.
The...
An archer shoots an arrow toward a 300-g target that is sliding in her direction at a speed of 2.45 m/s on a smooth, slippery surface. The 22.5-g arrow is shot with a speed of 35.5 m/s and passes through the target, which is stopped by the impact. What is the speed of the arrow after passing through the target? A railroad car of mass 2.35 times 10^4 kg moving at 2.50 m/s collides and couples with two coupled railroad...
A disk of mass M and radius R is rotating with an angular velocity ω. A rod also of mass M but length 2R is initially not rotating. It is dropped vertically onto the rotating disk. After the collision, the disk and rod rotate together with an angular velocity of? What fraction of the initial kinetic energy was lost in the collision?
A rod A and a disks B are sliding on a horizontal plane as shown. They have a mass of my = 10 kg and mg = 3 kg respectively. When they initially collide, the rod has a velocity v2 = 5 m/s and the disk has a velocity of vo = 9 m/s in the directions shown. The coefficient of restitution is e=0.6. The coefficient of kinetic friction Hi = 0.4. (a) Assume that rod A does not spin....
9. A disk of mass M and radius R is rotating with an angular velocity o. A rod also of mass M but length 2R is initially not rotating. It is dropped vertically onto the rotating disk as shown in the figure (page above). After the collision, the disk and rod rotate together with an angular velocity of c) 30/4 f) none of the above 10. What fraction of the initial kinetic energy was lost in the collision in question...
Consider a uniform disk of radius R and mass m sliding down an incline making an angle θ with respect to the horizontal. The coefficient of kinetic friction between the disk and the surface is μk. The torque due to friction causes the disk to rotate as it slides down the incline. a) Compute the linear acceleration of the disk as it slides down the incline. b) Compute the angular acceleration of the disk as it slides down the incline....
The disk shown above has radius 2.50m and mass of 10.0kg. It has an angular velocity of 9.50 rad/s at t 0s about its center O, moving in the CounterClockwise direction. It also experiences a Clockwise angular acceleration of 1.00 rad/s2. a) What is the disk's moment of inertia? b) What Kinetic Energy does the disk possess at t-0.00s and at t-6.00s? c) How long does it take for the disk to stop rotating momentarily? d) What is the disks'...
Problem 3 (25 pts) 01 The disk of mass m and radius R is rolling without slipping with angular speed W1 = 1 g/R on the horizontal surface when it encounters a step of height R/4. Assuming that the disk does not rebound when it hits the step and that it rotates about it, determine (a) the normal force between the disk and the corner immediately after the impact, R/4 (b) the percentage of energy lost during the impact, (c)...
There is a vertical tube of radius R1 opening through
the center to a flat horizontal circular disk of radius
R2 above another identical disk. There is a distance d
separating both disks of R2 . A liquid of density p
(rho) is flowing through the vertical tube and out between the
disks. When the height of the fluid is h, what is the speed of the
fluid streaming out between the disks? No energy is lost in the
flow...