G-force question. amusment park physics

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A Year 11 student is working on an assignment about the physics of the Giant Drop ride at Dreamworld, specifically focusing on safety and thrill factors related to increasing the ride's height from 120m to 200m. They are calculating the g-force experienced during free fall, using equations for velocity and acceleration. The student has determined the final velocity to be 62.1 m/s but is confused about calculating the time taken for the fall. Additional discussion includes the concept of centrifugal force when a cart moves along a curved track, emphasizing the need to consider the radius of curvature for understanding passenger acceleration. The student seeks clarification on these physics concepts to complete their assignment effectively.
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hey, i am a year 11 student trying to complete an assignmnt based on the physics in the amusment park 'dreamworld'

i have been ask to change something about a ride and write about safety and thrill factor this would affect, a chose the giant drop ( a free fall ride )

i am planning to change the height of the ride from 120m to 200m , and now trying to calculate g force

so far:

s = -200m
u = 0
v = ?
t = ?
a = -9.8 m/s




on the internet i found an equation for g force:

a / g = g force

a = change in velocity / change in time
g = -9.8




i calculated velocity first

v2 = u2 + 2as
v2 = (0)2 + (2 x -9.8 x - 200)
v2 = 3920
v = 62.1

now i have velocity i tried to work out time

v = u +at
62.61 = o + (-9.8 x t)
62.61 = -9.8 x t
62.61 / -9.8 = t
- 6.39 = t

and that's it i cannot find a way and i am very confused please help i am still learning :(

thank you
 
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Let's say you're in a cart moving at some velocity, v, let's ignore gravity for now.
This cart sits on a rail, at some point along the track, the rail bends into the shape of a circle of radius R (Its radius of curvature is R).

From the accelerated reference frame of the cart, what force would you feel? (Hint: It would be the centrifugal force)

Once you've answered that question, you can generalize to any curve with a given radius of curvature, and thus find the acceleration the passengers would feel moving at any point along that curve, provided you know their velocity.
 
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