A 54.9 kg ice skater is moving at 4.07 m/s when she grabs the loose end of a rope, the opposite end of which is tied to a pole. She then moves in a circle of radius 0.804 m around the pole.
(a) Determine the force exerted by the horizontal rope on her
arms.
_________N
(b) What is the ratio of this force to her weight?
__________(force from part a / her weight)
A 54.9 kg ice skater is moving at 4.07 m/s when she grabs the loose end...
A 54.4 kg ice skater is moving at 3.95 m/s when she grabs the loose end of a rope, the opposite end of which is tied to a pole. She then moves in a circle of radius 0.790 m around the pole. (a) Determine the force exerted by the horizontal rope on her arms. N (b) Compare this force with her weight by finding the ratio of the force to her weight.
A 64.0-kg ice skater is moving at 3.99 m/s when she grabs the loose end of a rope, the opposite end of which is tied to a pole. She then moves in a circle of radius 0.790 m around the pole. (a) Determine the magnitude of the force exerted by the horizontal rope on her arms. kN (b) Compare this force with her weight. Frope W =
11. A car initially traveling at 29.0 m/s undergoes a con- ostant negative acceleration of magnitude 1.75 m/s after its brakes are applied. (a) How many revolutions does each tire make before the car comes to a stop, assuming the car does not skid and the tires have radii of 0.330 m? (b) What is the angular speed of the wheels when the car has traveled half the total distance? LILAA OI n JO 21. A 55.0-kg ice skater is...
Darcy and Wilhelmina now tackle a homework problem. An ice skater of mass m = 60 kg coasts at a speed of v = 0.71 m/s past a pole. At the distance of closest approach, her center of mass is r1= 0.37 m from the pole. At that point she grabs hold of the pole. (A) What is the skater's angular speed when she first grabs the pole? _______ rad/s (B) What is the skater's angular speed after she now pulls her center of...
On an essentially frictionless, horizontal ice rink, a skater moving at 6.0 m/s encounters a rough patch that reduces her speed by 46 % due to a friction force that is 26 % of her weight. Use the work-energy theorem to find the length of this rough patch.
"On an essentially frictionless, horizontal ice rink, a skater moving at 4.3 m/s encounters a rough patch that reduces her speed by 42% due to a friction force that is 24% of her weight. Use the work—energy theorem to find the length of this rough patch."
On an essentially frictionless horizontal ice-skating rink, a skater moving at 2.8 m/s encounters a rough patch that reduces her speed by 47 % to a friction force that is 22 % of her weight. Use the work-energy principle to find the length of the rough patch.
Wilhelmina is an avid ice skater who is also taking physics with her friend Darcy. Wilhelmina is having a discussion with Darcy and is trying to relate her skating experience to the discussions in class about rotational kinetic energy and angular momentum. Darcy reminds Wilhelmina that the instantaneous angular momentum, , of a particle relative to an axis through an origin O is defined by the cross product of the particle's instantaneous position vector relative to O, , and its...
A 92.71 kg skater moving initially to the right at 0.39 m/s on rough horizontal ice comes to rest uniformly (constant acceleration) in 5.85 s due to friction from the ice. What force does friction exert on the skater?
An ice skater of mass m is given a shove on a frozen pond. After the shove, she has a speed of Vo = 2 m/s. Assuming that the only horizontal force that acts on her is a slight frictional force between the blades of the skates and the ice: Draw a free body diagram showing the horizontal force and the two vertical forces that act on her. Identify these forces. Use the work-energy theorem to find the distance the...