A figure skater during her finale can increase her rotation rate from an initial rate of 1.14 revolutions every 1.98s to a final rate of 2.94 revolutions per second. If her initial moment of inertia was 4.52kg*m2, what is her final moment of inertia?
I need the correct answer in order to give full rating.
The law of conservation of angular momentum states that when no external torque acts on an body, there is no change of angular momentum.
The final moment of inertia would be:
Substituting values it yields:
A figure skater during her finale can increase her rotation rate from an initial rate of...
A figure skater can increase her spin rotation rate from an initial rate of 1.5 rev every 1.8 seconds to a final rate of 2.9 rev/s. If her initial moment of inertia was 4.35 kg/m2 , what is her final moment of inertia?
A figure skater can increase her spin rotation rate from an initial rate of 1.0 rev every 2.8 s to a final rate of 3.3 rev/s. If her initial moment of interia was 4.7 kg · m2, what is her final moment of inertia?
A figure skater can increase her spin rotation rate from an initial rate of 1.0 rev every 1.9 s to a final rate of 2.7 rev/s . Part A If her initial moment of inertia was 4.5 kg⋅m2 , what is her final moment of inertia? Express your answer using three significant figures and include the appropriate units.
A figure skater can increase her spin rotation rate from an initial rate of 1.0 rev every 1.2 s to a final rate of 2.0 rev/s . PART A If her initial moment of inertia was 4.9 kg⋅m2 , what is her final moment of inertia? Express your answer using two significant figures. PART B How does she physically accomplish this change? Q2 A person of mass 75 kg stands at the center of a rotating merry-go-round platform of radius...
A figure skater is spinning at a rate of 0.75 revolutions per second with her arms close to her chest. She then extends her arms outwards and her new rotational frequency is 0.50 revolutions per second. What is ratio of her new moment of inertia to her original moment of inertia?
A figure skater is spinning at a rate of 0.80 revolutions per second with her arms close to her chest. She then extends her arms outwards and her new rotational frequency is 0.40 revolutions per second. What is ratio of her new moment of inertia to her original moment of inertia?
a figure skater us soinning at a rate if .8 revolutions per second witg her arms close to her chest. She rgen extends her arms outwRd and her new rotational frequency is .4 revolutions per second. what raio of her new moment of inertia to her oroginal moment of inertia?
A figure-skater finishes her routine with a dramatic spin. Initially, she spins at a rate of 1.3 rev/sec. During this time, the figure skater has her arms stretched out. In each hand, she holds a mass of 2.3 kg at a distance of 0.65m from the center of her body. She then pulls her arms in so that the masses are tucked into the middle of her chest. The moment of inertia of her head-torso-legs remains fixed at 24 kg-m2....
A skater is spinning about a fixed symmetrical vertical axis. When she lifts her arms above her head, her moment of inertia about this axis of rotation drops from 12.0 kg m2 to 8.00 kg m2. What is the ratio of her final rotational energy and her initial rotational energy?
A figure skater is spinning on frictionless ice. Treat the figure skater as a sphere with radius R=.4m and mass M=60kg. The skater is holding onto a massless string attached to a weighted ball of m=10kg. The skater is initially spinning at an angular speed w0 of 2pi radians per second (1 rev/s) with a sting radius of r=1m. Moment of inertia for a sphere is I=(2/5)MR^2. 1.) What is the initial total rotational inertia of the skater and ball?...