And don't worry about whether the passengers would actually survive the trip. They are lightweight crash test dummies. a NTC A cart of mass m= 347 kg is going around a circular loop-the-loop. There is no motor. The cart moves only under the influence of gravity. Ignore friction and let g = 9.81 meters per second squared. The loop has a radius ofr meters. When the cart is at the top of the loop, the normal force on the cart (exerted by the track) pushes down on the cart with a force of N = 1,330 newtons. When it is at the bottom of the loop, the cart has a speed of 30.7 meters per second. What is the radius of the loop (in units of meters)?

College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
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Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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And don't worry about whether the passengers would actually survive
the trip. They are lightweight crash test dummies.
NTC
A cart of mass m= 347 kg is going around a circular loop-the-loop.
There is no motor. The cart moves only under the influence of gravity.
Ignore friction and let g = 9.81 meters per second squared. The loop
has a radius of r meters. When the cart is at the top of the loop, the
normal force on the cart (exerted by the track) pushes down on the
cart with a force of N = 1,330 newtons. When it is at the bottom of
the loop, the cart has a speed of 30.7 meters per second. What is the
radius of the loop (in units of meters)?
Transcribed Image Text:And don't worry about whether the passengers would actually survive the trip. They are lightweight crash test dummies. NTC A cart of mass m= 347 kg is going around a circular loop-the-loop. There is no motor. The cart moves only under the influence of gravity. Ignore friction and let g = 9.81 meters per second squared. The loop has a radius of r meters. When the cart is at the top of the loop, the normal force on the cart (exerted by the track) pushes down on the cart with a force of N = 1,330 newtons. When it is at the bottom of the loop, the cart has a speed of 30.7 meters per second. What is the radius of the loop (in units of meters)?
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