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Is the angular momentum about the center of the planet conserved?

Yes, the angular momentum about the center of the planet is conserved.


Angular momentum about the center of the planet is conserved?

Angular momentum is conserved when there is no external torque acting on a system. For a planet, the net torque acting on it is negligible, so its angular momentum about its center will be conserved unless acted upon by an external force. This conservation principle is a consequence of the rotational symmetry of the system.


How does mass affect angular momentum?

For a given object spinning about an axis, its angular momentum is directly proportional to its mass. This means that as mass increases, so does angular momentum, assuming the object's rotational speed remains constant. This relationship is described by the equation L = Iω, where L is angular momentum, I is moment of inertia, and ω is angular velocity.


As a rotating cloud collapses its rate of rotation?

increases due to conservation of angular momentum. As the cloud collapses, it spins faster to conserve angular momentum, just like a figure skater spins faster when they bring their arms closer to their body. This increased rotation can eventually lead the cloud to form a protostar at its center.


Why do toilets swirl?

Toilets swirl because the water is flushed in a circular motion, creating a vortex that helps carry the waste down the drain more efficiently. This swirling motion aids in pushing the waste towards the drain and prevents clogs from forming in the pipes.


What is the physics behind the water bottle flip?

The physics behind the water bottle flip involves the conservation of angular momentum and the center of mass of the bottle. When the bottle is flipped, it rotates around its center of mass, and the angular momentum is conserved as it flips in the air. The goal is to land the bottle upright by controlling the rotation and speed of the flip.


How do you increase the angular velocity of a rotating object?

You can increase the angular velocity of a rotating object by applying a torque to it. This can be done by exerting a force at a distance from the object's axis of rotation, causing it to spin faster.


Why is angular momentum NOT measured in kg m2 rad s-1?

Angular momentum is not measured in kg m^2 rad s^-1 because the unit for angular momentum is kg m^2 s^-1 or N m s (newton meter-second). This unit is derived from the definition of angular momentum as the product of a moment of inertia (kg m^2) and angular velocity (rad s^-1), without including the radian unit.


When a star is forming why doesn't all the material in the disk fall into the center?

The material in the disk has too much angular momentum to fall into the center and instead remains in orbit.


How a neutron star spins so fast using the law of conservation of angular momentum?

Angular momentum is the energy of spinning objects. We can calculate the energy as the product of the mass times the "moment arm", the distance from the center of rotation tims the speed of rotation. In any closed system, angular momentum is "conserved", or remains constant.On a merry-go-round on the playground, if you get it going and then move toward the center, it speeds up a little. If you move out toward the edge, it slows down.An ice skater spins with her arms extended at a particular speed, but when she pulls in her arms, the rate of spin increases - but the angular momentum remains the same. Her hands and arms, pulled in, have a shorter "moment arm", so to keep the angular momentum constant, the speed increases.A star like our Sun spins in about 25 days. Our Sun is too small to go nova, so let's imagine a star twice as massive. If it were to go nova, about half of the mass would be blown off into space, but the remainder would be crushed into a tiny ball perhaps 20 miles in diameter. But that spinning star, with a rotation speed of perhaps 25 or 30 days, would keep a good part of the angular momentum. The star which once spun at a rate of one rotation per 25 days, with a radius of a half-million miles, now has a radius of 10 miles. So to keep the same angular momentum in such a small package, the neutron star remnant would spin much faster; probably several times per SECOND.


How does constant angular velocity apply to CD standards?

If a stationary base reference line and a zero line on the disk both extend from the outer edge of the disk to the center of rotation, constant angular velocity will ensure the periodic angle changes between the two lines remains a constant. This allows the CD to be played smoothly.


Why does the world spin on its axis?

Mainly because any object that is spinning has a tendency to continue spinning. This is called conservation of angular momentum. The initial spin must have come when the planet was formed; different objects crashed together, forming the planet, and it is very unlikely that all of these crashes were exactly in the center of the newly-forming planet, so there was a random net angular momentum.