A solid metal ball is rolling with a linear speed of 2.5 m/s at the bottom...
A solid metal ball is rolling with a linear speed of 2.5 m/s at the bottom of a hill. The ball starts to roll up the hill. If the ball has a mass of 5.00 kg and a radius of 10.0 cm, what vertical height will the ball roll through before its speed has been cut in third, assuming it rolls without slipping?
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A solid metal ball is rolling with a linear speed of 2.5 m/s at
the bottom...
A bowling ball of mass 1.5kg and radius 0.3m rolls with linear speed 2.5m/s along the...
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2. Rolling down the hill (a) A solid cylinder of mass 1.0 kg and radius 10...
2. Rolling down the hill (a) A solid cylinder of mass 1.0 kg and radius 10 cm starts from rest and rolls without slipping down a 1.0 m-high inclined plane. What is the speed of the cylinder when it reaches the bottom of the inclined plane? (b) How about a solid sphere of the same mass and radius? (c) How about a hoop of the same mass and radius? (d) Which of the above objects is moving fastest when it...
1) A solid ball of mass M and radius R rolls without slipping down a hill...
1) A solid ball of mass M and radius R rolls without slipping down a hill with slope tan θ. (That is θ is the angle of the hill relative to the horizontal direction.) What is the static frictional force acting on it? It is possible to solve this question in a fairly simple way using two ingredients: a) As derived in the worksheet when an object of moment of inertia I, mass M and radius R starts at rest...
A bowling ball of mass 5 kg is rolling at a speed of 6 m/s at...
A bowling ball of mass 5 kg is rolling at a speed of 6 m/s at the bottom of a 30 degree ramp If the ball rolls up ramp w/out slipping, calculate maximum distance ball travels up ramp before it stops and starts rolling back down
A solid ball of diameter 20.0 cm is rolling without slipping to the right as shown...
A solid ball of diameter 20.0 cm is rolling without slipping to
the right as shown below. The initial period of the ball is 1.00 s.
The height of the ramp is h = 0.500 m and it is at an angle of
40.0°.
A) What is the period of the ball at the bottom of the
incline?
The ball now rolls without slipping up a ramp on the right that
has an incline of 20.1°
B) How high up...
A bowing bat (which can be approximated as a solid sphere of mass m and radius...
A bowing bat (which can be approximated as a solid sphere of mass m and radius r) rolls without slipping along a ball rack with a linear speed v_1. The ball then rolls up a ramp of height h. At the top of the rack, the ball continues to roll without with a linear speed v_1. a) Use the Work-Energy Theorem to derive an expression for the initial linear speed of the ball (v_1) at the bottom of the ramp....
Problem 9 m,r A solid ball of mass m and radius r sits at rest at the top of a hill of height H l...
Problem 9 m,r A solid ball of mass m and radius r sits at rest at the top of a hill of height H leading to a circular loop-the loop. The center of mass of the ball will move in a circle of radius R if it goes around the loop. The moment of inertia of a solid ball is Ibull--mr. (a) Find an expression for the minimum height H for which the ball barely goes around the loop, staying...
A solid disk (radius R=2.5 cm , mass M =0.35 kg) rolls without slipping down an...
A solid disk (radius R=2.5 cm , mass M =0.35 kg) rolls without slipping down an 30 degree-incline. If the incline is 4.2 m long and the disk starts from rest, what is the linear velocity of its center of mass at the bottom of the incline (in m/s)?
A solid sphere of mass M and radius R sits on a an incline of angle...
A solid sphere of mass M and radius R sits on a an incline of angle θ, when it is let go it rolls down-hill without slipping at total vertical distance of h. At the bottom of the hill the ball moves onto a horizontal surface and enters into a completely elastic collision with a stationary block of height 2R and mass 2M. Find the speed of the block right after the collision.
A solid circular plate has a mass of 0.25 kg and a radius of a 0.30...
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2. Rolling down the hill (a) A solid cylinder of mass 1.0 kg and radius 10 cm starts from rest and rolls without slipping down a 1.0 m-high inclined plane. What is the speed of the cylinder when it reaches the bottom of the inclined plane? (b) How about a solid sphere of the same mass and radius? (c) How about a hoop of the same mass and radius? (d) Which of the above objects is moving fastest when it...
A solid ball of diameter 20.0 cm is rolling without slipping to
the right as shown below. The initial period of the ball is 1.00 s.
The height of the ramp is h = 0.500 m and it is at an angle of
40.0°.
A) What is the period of the ball at the bottom of the
incline?
The ball now rolls without slipping up a ramp on the right that
has an incline of 20.1°
B) How high up...
A bowing bat (which can be approximated as a solid sphere of mass m and radius r) rolls without slipping along a ball rack with a linear speed v_1. The ball then rolls up a ramp of height h. At the top of the rack, the ball continues to roll without with a linear speed v_1. a) Use the Work-Energy Theorem to derive an expression for the initial linear speed of the ball (v_1) at the bottom of the ramp....
Problem 9 m,r A solid ball of mass m and radius r sits at rest at the top of a hill of height H leading to a circular loop-the loop. The center of mass of the ball will move in a circle of radius R if it goes around the loop. The moment of inertia of a solid ball is Ibull--mr. (a) Find an expression for the minimum height H for which the ball barely goes around the loop, staying...
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