(Figure 1) In an old-fashioned amusement park ride, passengers stand inside a 3.0-m-tall, 5.0-m-diameter hollow steel cylinder with their backs against the wall. The cylinder begins to rotate about a vertical axis. Then the floor on which the passengers are standing suddenly drops away! If all goes well, the passengers will "stick" to the wall and not slide. Clothing has a static coefficient of friction against steel in the range 0.60 to 1.0 and a kinetic coefficient in the range 0.40 to 0.70. Part A What is the minimum rotational frequency, in rpm, for which the ride is safe? Express your answer in revolutions per minute. Figure 1 of 1 • View Available Hint(s) 1ν ΑΣφ ? f = rpm Submit

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I Review Constants Periodic Table
(Figure 1)
In an old-fashioned amusement park ride, passengers stand inside a 3.0-m-tall, 5.0-m-diameter hollow steel
cylinder with their backs against the wall.. The cylinder begins to rotate about a vertical axis. Then the floor on
which the passengers are standing suddenly drops away! If all goes well, the passengers will "stick" to the wall
and not slide. Clothing has a static coefficient of friction against steel in the range 0.60 to 1.0 and a kinetic
coefficient in the range 0.40 to 0.70.
Part A
What is the minimum rotational frequency, in rpm, for which the ride is
safe?
Express your answer in revolutions per minute.
Figure
1 of 1
• View Available Hint(s)
f =
rpm
Submit
Transcribed Image Text:I Review Constants Periodic Table (Figure 1) In an old-fashioned amusement park ride, passengers stand inside a 3.0-m-tall, 5.0-m-diameter hollow steel cylinder with their backs against the wall.. The cylinder begins to rotate about a vertical axis. Then the floor on which the passengers are standing suddenly drops away! If all goes well, the passengers will "stick" to the wall and not slide. Clothing has a static coefficient of friction against steel in the range 0.60 to 1.0 and a kinetic coefficient in the range 0.40 to 0.70. Part A What is the minimum rotational frequency, in rpm, for which the ride is safe? Express your answer in revolutions per minute. Figure 1 of 1 • View Available Hint(s) f = rpm Submit
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