arianaguerin
26.02.2020 •
Engineering
You are riding a roller-coaster going around a vertical loop, on the inside of the loop. If the loop has a radius of 56.0 m, how fast must the cart be moving in order for you to feel 3 times as heavy at the bottom of the loop? g
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Ответ:
46.9 m/s
Explanation:
When the cart is at the bottom of the loop, there are two forces acting on the person:
- The force of gravity, acting downward, of magnitude (where m is the mass and g is the acceleration due to gravity)
- The normal reaction exerted on the person, acting upward, of magnitude N
Their resultant must be equal to the centripetal force, so the equation of the forces at the bottom of the loop is:
where v is the speed of the cart at the bottom of the loop and r the radius of the loop.
N represents the apparent weight of the person in the cart: here we are told that the person must feel 3 times as heavy, this means that
Substituting into the equation,
Which means
Here the radius of the loop is
r = 56.0 m
So, the speed needed is:
Ответ:
yea sure
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