A racetrack has the shape of an inverted cone, as the drawing shows. On this surface the cars race in circles that are parallel to the ground. For a speed of 34.0 m/s, at what value of the distance d should a driver locate his car if he wishes to stay on a circular path without depending on friction?
Relevant Equations
a=v^2/R
F꜀=(mv^2)/R
μg = v^2/R
Not sure what I'm doing here. Not sure how to continue? Please help.
First solve the other problem you posted, and you will see how to approach this one. The strategy is the same, only the unknown quantities are different.