Design Amusement Ride: 10 People, 5 Stories, 2 Meters Radius

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In summary, the conversation discusses designing an amusement ride using centrifugal force calculations. The ride will consist of a cylinder that is 5 stories high with a radius of 2 meters. When the cylinder rotates at a proper speed, the bottom will open without anyone falling out due to centrifugal force. The person asking for help is unsure of where to begin and is asked to provide information on coefficients of friction, centripetal acceleration, the equation F=ma, and Free Body Diagrams.
  • #1
srvimisu
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1. o.k. its been awhile for me, and I'm running on empty. using centrifical force calulations, I'm needing to design an amusment ride that is: 10 people stand in a cylinder that is 5 stories high. The radius 2 meters. when the cylinder rotates a proper rotational speed, the bottom will open, but due to centrifical force no one falls out.

where do I begin? :rolleyes:
 
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  • #2
Welcome to the PF, srvimisu.

I don't understand your description of the cylinder dimensions, but whatever. The Homework Help Template that came up when you started the thread (and which you deleted, I guess) asks you to state what the relevant equations and concepts are. Please tell us what you know about coefficients of friction, what centripital acceleration is, what the equation F=ma means, and what you know about Free Body Diagrams.
 
  • #3
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I understand your desire to design an amusement ride that is both exciting and safe for riders. The first step in designing this ride would be to calculate the necessary rotational speed to keep the riders in place while the bottom opens. This can be done by using the formula for centripetal force, which is Fc = mv^2/r, where Fc is the centripetal force, m is the mass of the riders, v is the velocity, and r is the radius.

Once you have calculated the necessary rotational speed, you can begin designing the structure of the ride. A cylinder with a radius of 2 meters and a height of 5 stories should provide enough space for 10 people to stand comfortably. It is important to consider the materials and construction of the cylinder to ensure its stability and safety for riders.

In addition, you may want to consider adding safety features such as handrails or seat belts to further secure the riders during the ride. It is also important to regularly inspect and maintain the ride to ensure it continues to operate safely.

Overall, designing an amusement ride involves a combination of mathematical calculations, structural design, and safety considerations. It is important to carefully plan and test the ride before allowing people to ride it. I wish you luck in your design process and encourage you to always prioritize the safety of riders.
 

FAQ: Design Amusement Ride: 10 People, 5 Stories, 2 Meters Radius

How does the amusement ride ensure the safety of the riders?

The amusement ride is equipped with multiple safety features, such as seat belts and harnesses, to secure the riders in their seats. The ride is also regularly inspected and maintained to ensure it meets safety standards.

What is the maximum weight limit for riders on this amusement ride?

The maximum weight limit for riders on this amusement ride is 200 pounds per person. This is to ensure the stability and safety of the ride for all passengers.

How long does the ride last?

The ride lasts approximately 3 minutes, with each rotation lasting about 30 seconds. This allows for a total of 10 rotations, giving riders a thrilling and enjoyable experience.

Is the amusement ride suitable for all ages?

The amusement ride is suitable for individuals of all ages, as long as they meet the height and weight requirements. However, younger children should be accompanied by an adult for safety purposes.

Can the ride accommodate individuals with disabilities?

The ride is designed to accommodate individuals with disabilities, as it has accessible seating options and safety features. However, it is recommended to consult with a doctor or the ride operator before riding to ensure it is safe for the individual.

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