From a physics problem I obtained this differential equation.
\frac{d^3x}{dt^3} =-2(\frac{dx}{dt})^3
Would appreciate any tips on how to solve it as I have no idea on how to start.Thanks for the help
There is no friction force pointing out of the circle. The only frictional force is pointing in because it keeps the car in the circle. The normal forces and friction forces are vectors and can be broken up into horizonal and vertical components.
Then you can say that the sum of all vertical...
A car is at rest in a circle of radius r. The car then accelerates, but friction limits the speed to some max speed v. At what angle is the max speed v reached? (calculus is involved).
The key is to draw a detailed FBD, which I need help with. So far the forces I have are: centripital...
What are the Forces of a car that is accelerating around a circle? There is friction between the road and the car.
Centripital force(in towards the circle)
Static Friction(in towards the circle)
However there is also another component of friction that I am missing?
Any ideas?
Thanks