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4. HITTING A FIXED BLOCK Consider the diagram above. A stick of length I...
Consider a stick of length I, mass m, and uniform mass density. The stick is pivoted...
Consider a stick of length I, mass m, and uniform mass density. The stick is pivoted at its top end and swings around the vertical axis. Assume that conditions have been set up so that the stick always makes an angle with the vertical. a) Figure out what the principal axes are. You do not necessarily need to diagonalize the I 3. matrix. It will be obvious to find them. Calculate the diagonal components of the moment of inertia tensor....
A6.0 kg disk traveling at 9.0 m/s strikes a 7.0 kg stick of length 5.0 m...
A6.0 kg disk traveling at 9.0 m/s strikes a 7.0 kg stick of length 5.0 m that is lying flat on nearly frictionless ice as shown in the overhead view in the figure below. The disk strikes at the endpoint of the stick, at a distance r = 2.5 m from the stick's center. Suppose that the collision is perfectly inelastic so that the disk adheres to the stick at the endpoint at which it strikes. The moment of inertia...
Problem: (2 Parts) Consider a stick of mass, M = 12.0 kg and length, L =...
Problem: (2 Parts) Consider a stick of mass, M = 12.0 kg and length, L = 1.70 m hanging vertically initially. A bullet of mass, m = 0.030 kg and speed, v = 50 m/s strikes and embeds itself at the bottom end of the stick. Magnitude of acceleration due to gravity is g = 10 m/s2. Note: The moment of inertia of a rod about it's center of mass I = 1 ML?. You may need to use the...
To understand how to use conservation of angular momentum to solve problems involving collisions of rotating...
To understand how to use conservation of angular momentum to solve problems involving collisions of rotating bodies. Consider a turntable to be a circular disk of moment of inertia I_t rotating at a constant angular velocity omega_i around an axis through the center and perpendicular to the plane of the disk (the disk's "primary axis of symmetry"). The axis of the disk is vertical and the disk is supported by frictionless bearings. The motor of the turntable is off, so...
help 4. A uniform rod of length IL-2.5 m and mass M-5.8 kg is free to...
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4. A uniform rod of length IL-2.5 m and mass M-5.8 kg is free to rotate about the y axis at one end, as shown. A steel sphere of mass m-1.7 kg is thrown at the opposite end of the rod with initial speed 3.4 m/'s in a direction that is perpendicular to the rod. The sphere rebounds off of the rod in the opposite direction with a speed of 1.8 m/s. /m a. Calculate the moment of inertia...
1. A wooden rod of length 40.0 cm and mass 1.00 kg is sitting on a...
1. A wooden rod of length 40.0 cm and mass 1.00 kg is sitting on a frictionless horizontal surface. The rod has a pin through its centre so that it can freely rotate about a vertical axis perpendicular to the rod and passing through the center of the rod. A projectile of mass 0.0100 kg is now shot at the rod. The projectile is moving horizontally with a speed of 2.00 x 102 m/s in the direction perpendicular to the...
a. The figures show a disk with radius, a= 0.20 m, and mass, M= 0.80 kg,...
a. The figures show a disk with radius, a= 0.20 m, and mass, M=
0.80 kg, resting on a frictionless table. One particle with mass,
m1 = M/4, with velocity, v= 4 m/s, slides along the
stable, and collides with the disk at the point shown. A second
particle with mass, m2, moving with velocity
v2 = 4v collides with the disk at the point shown. The
two masses collide with the disk at the same time, and after the...
Please provide a step by step so I can understand how you got the answer :)...
Please provide a step by step
so I can understand how you got the answer :)
axis rod A wooden rod of length 40.0 cm and mass 1.00 kg is sitting on a frictionless horizontal surface. The rod has a pin through its centre so that it can freely rotate about a vertical axis perpendicular to the rod and passing through the center of the rod. A projectile of mass 0.0100 kg is now shot at the rod. The projectile...
5. The figures on the right show a disk with radius, a = 0.20 m, and mass, M = 0.80 kg, resting on a frictionless table. One particle with mass, m1-M/4, with velocity, v- 4 m/s, slides along the stab...
5. The figures on the right show a disk with radius, a = 0.20 m, and mass, M = 0.80 kg, resting on a frictionless table. One particle with mass, m1-M/4, with velocity, v- 4 m/s, slides along the stable, and collides with the disk at the point shown. A second particle with mass, m2, moving with velocity v2-4v collides with the disk at the point shown. The two masses collide with the disk at the same time, and after...
To understand how to use conservation of angular momentum to solve problems involving collisions of rotating bodies. (...
To understand how to use conservation of angular momentum to solve problems involving collisions of rotating bodies. (Figure 1) Consider a turntable to be a circular disk of moment of inertia It rotating at a constant angular velocity ωi around an axis through the center and perpendicular to the plane of the disk (the disk's "primary axis of symmetry"). The axis of the disk is vertical and the disk is supported by frictionless bearings. The motor of the turntable is...
Consider a stick of length I, mass m, and uniform mass density. The stick is pivoted at its top end and swings around the vertical axis. Assume that conditions have been set up so that the stick always makes an angle with the vertical. a) Figure out what the principal axes are. You do not necessarily need to diagonalize the I 3. matrix. It will be obvious to find them. Calculate the diagonal components of the moment of inertia tensor....
A6.0 kg disk traveling at 9.0 m/s strikes a 7.0 kg stick of length 5.0 m that is lying flat on nearly frictionless ice as shown in the overhead view in the figure below. The disk strikes at the endpoint of the stick, at a distance r = 2.5 m from the stick's center. Suppose that the collision is perfectly inelastic so that the disk adheres to the stick at the endpoint at which it strikes. The moment of inertia...
Problem: (2 Parts) Consider a stick of mass, M = 12.0 kg and length, L = 1.70 m hanging vertically initially. A bullet of mass, m = 0.030 kg and speed, v = 50 m/s strikes and embeds itself at the bottom end of the stick. Magnitude of acceleration due to gravity is g = 10 m/s2. Note: The moment of inertia of a rod about it's center of mass I = 1 ML?. You may need to use the...
To understand how to use conservation of angular momentum to solve problems involving collisions of rotating bodies. Consider a turntable to be a circular disk of moment of inertia I_t rotating at a constant angular velocity omega_i around an axis through the center and perpendicular to the plane of the disk (the disk's "primary axis of symmetry"). The axis of the disk is vertical and the disk is supported by frictionless bearings. The motor of the turntable is off, so...
help
4. A uniform rod of length IL-2.5 m and mass M-5.8 kg is free to rotate about the y axis at one end, as shown. A steel sphere of mass m-1.7 kg is thrown at the opposite end of the rod with initial speed 3.4 m/'s in a direction that is perpendicular to the rod. The sphere rebounds off of the rod in the opposite direction with a speed of 1.8 m/s. /m a. Calculate the moment of inertia...
1. A wooden rod of length 40.0 cm and mass 1.00 kg is sitting on a frictionless horizontal surface. The rod has a pin through its centre so that it can freely rotate about a vertical axis perpendicular to the rod and passing through the center of the rod. A projectile of mass 0.0100 kg is now shot at the rod. The projectile is moving horizontally with a speed of 2.00 x 102 m/s in the direction perpendicular to the...
a. The figures show a disk with radius, a= 0.20 m, and mass, M=
0.80 kg, resting on a frictionless table. One particle with mass,
m1 = M/4, with velocity, v= 4 m/s, slides along the
stable, and collides with the disk at the point shown. A second
particle with mass, m2, moving with velocity
v2 = 4v collides with the disk at the point shown. The
two masses collide with the disk at the same time, and after the...
Please provide a step by step
so I can understand how you got the answer :)
axis rod A wooden rod of length 40.0 cm and mass 1.00 kg is sitting on a frictionless horizontal surface. The rod has a pin through its centre so that it can freely rotate about a vertical axis perpendicular to the rod and passing through the center of the rod. A projectile of mass 0.0100 kg is now shot at the rod. The projectile...
5. The figures on the right show a disk with radius, a = 0.20 m, and mass, M = 0.80 kg, resting on a frictionless table. One particle with mass, m1-M/4, with velocity, v- 4 m/s, slides along the stable, and collides with the disk at the point shown. A second particle with mass, m2, moving with velocity v2-4v collides with the disk at the point shown. The two masses collide with the disk at the same time, and after...
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