The radius of her path
Her speedHer mass
apex
CrayonPaint BoxArty
A person might still be considered a skater even if they ride a scooter. Skaters belong to a subculture that is defined by many things, not just the fact that they skate.
I think that is referring to a slang use of the the word "skateboarder" or "skater"
water.
A pond skater insect is held up by surface tension.Water molecules have an attraction for each other. At the surface of the liquid there is no water in one direction (up, naturally) so the molecules at the surface are pulled with a net force downwards. This creates a surface layer which has a high viscous property (know as surface tension). To penetrate this layer requires a measurable force. Since the weight of a pond skater does not exceed this force it is held up by the surface of the water.
The radius of her path Her speedHer mass apex
When a spinning skater pulls in her arms to turn faster, her angular momentum is conserved. This conservation principle dictates that as she decreases her moment of inertia by bringing her arms closer to her body, her angular velocity increases to compensate, resulting in a faster spin.
The skater can decrease his moment of inertia by bringing his limbs closer to his body, which decreases the distribution of mass. To increase his angular velocity, the skater can generate more angular momentum by pushing off the ice with greater force, allowing for a faster spin.
As a star shrinks, its angular speed typically increases due to the conservation of angular momentum. This means that as the star's radius decreases, its rotation rate speeds up in order to conserve the total angular momentum of the system.
By bringing their arms in, a skater reduces their moment of inertia, which causes their angular velocity to increase in order to conserve angular momentum. This is due to the principle of conservation of angular momentum, which states that angular momentum is conserved when no external torque is acting on a system.
The answer is related to the conservation of angular momentum. A figure skater will maintain approximately the same angular momentum during their spin (minus a negligible amount due to the friction of their skates and wind resistance). When they move their arms in, they will reduce their rotational inertia by reducing the distance of the mass of her arms and hands from the axis of rotation. In order to maintain the same angular momentum, angular rotation is increased. See the link. Its called the angular conservation of energy. No matter what the skater's position the skater produces a certain amount of energy per second. When his / her hands are extended the distance of the rotation is larger. When he pulls his hands in the weight is unchanged. TO keep the energy at the same amount the difference has to be made up by increasing the number of spins per time unit.
because
It is 250 kgm/s in the direction of the skater's motion.
The situation is not quite clear. Total momentum is always conserved, but momentum can be transferred from one object to another.
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.
The momentum of the ice skater can be calculated by multiplying the mass and velocity of the skater. Momentum = mass x velocity. So, in this case, the momentum of the ice skater is 50 kg x 5 m/s = 250 kg m/s.
Well, the first thing is that anything that observes conservation of angular momentum will to some point maintain balance, while in equilibrium. Some things from the top of my head are: gyroscope, our solar system, dreidel figure skater