Help me with this physics/math problem. It is a circular motion problem. A 719-kg roller coaster starts from the top of a hill and rolls down. It enters a loop for which the radius at the top is 98.1 meters. The track is designed in such a way that 4200 Newtons is the maximum force allowed in the rail. Determine the MAXIMUM speed at which the 719-kg roller coaster can move through the top of the loop and remain safe.
Ok, so what I'm confused with is that the maximum force allowed is 4200 Newtons. I am wondering if this is the net force or something.
@mhchen
@IrishBoy123
Follow what you think is right
Wha are your options????
there are no options...
So what do you need helps others if their are no options????
ok, I have no idea what you're saying, can you help with this problem?
I was saying what do you need help with if their are no options???
Just because there are no options doesn't mean I don't need help. I guess you have always did work with multiple choice options...
It's just a centripetal force question *on my phone so I can't write it in the equation edition but* F=ma F_c = m*((v^2)/(r)) *that's "centripetal force is equal to the mass of the object times its centripetal acceleration"...which is the velocity squared decided by the area* You have the max force, the mass, and the radius of the loop, so you can calculate the max velocity the coaster can reach.
^^
I am still stuck on this. I don't know whether the max force is the net force. At the top of the loop, there is still a force of gravity as well as the normal force. I don't know what is meant my max force.
If you go to the gym, how much weight can you lift up?
can you lift 1000 kgs?
no...
okay so there is a certain weight that you can lift and that is the max for you. Similarly theres a maximum force that a track can handle. So when the roller coaster is taking the turn the net force acting on the track should not exceed the max force(4200 N)
Ok, can you just tell me how to get the net force?
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