The Rotor Ride NAME DATE Scenario Carlos (massm) enters the carnival ride called the "Rotor. The ride begins to rotate and once Carlos has reached speed, the floor drops out and he does not slip Using Representations ITA: The dot at right represents the student on the ride after the floor has dropped out.

In a "Rotor-ride" at a carnival, people are rotated in a cylindrically walled "room." (See the figure below.) The room radius is 4.1 m, and the rotation frequency is 0.6 revolutions per second when the floor drops out. What is the minimum coefficient of static friction so that the people will not slip down? People on this ride say they were ...

Answer to 6. In a rotating vertical cylinder (Rotor-ride) a. Your solution’s ready to go! Our expert help has broken down your problem into an easy-to-learn solution you can count on.

In a "Rotor-ride" at a carnival, people rotate in a vertical cylindrically walled "room." (See the figure ...

Billy is riding the Rotor ride at the carnival. This ride is a cylindrical room that spins faster and faster until the floor drops out. The ride starts from rest, and after 15 seconds of constant angular acceleration the room has made a total of 6 revolutions. The radius of the room is 2 m. Find the angular acceleration of the room in rads/s^2.

In a "Rotor-ride" at a carnival, people are rotated in a cylindrically walled "room." (See Fig. 5-35.) The ...

Question: While operating the Rotor Ride (a large, vertical, rotating cylinder found in amusement parks), you spot a passenger who needs to get off the ride as quickly as possible; so you apply the brakes, resulting in a constant angular deceleration.

In a "Rotor-ride" at a carnival, people rotate in a vertical cylindrically-walled "room." (See figure on right.) If the coefficient of static friction is mu s = 1, and the radius of the room is 5 m, what is the minimum rotation frequency (in revolutions per second) that will keep the riders from slipping down when the floor drops out?

Question: Billy is riding the Rotor ride at the carnival. This ride at spins up to a final angular speed, after which the floor from rest, and after 15 seconds of constant angular acceleration the room has made a total of 6 revolutions. The radius of the room is 2 m. a) Find the angular acceleration of the room in rads/s^2.

In a "Rotor-ride" at a carnival, people rotate in a vertical cylindrically walled "room." (See the figure). If the room radius was 3.0 m, and the rotation frequency 0.40 revolutions per second when the floor drops out, what minimum coefficient of static friction keeps the people from slipping down? [Hint: A rotation frequency is "not" a time.