>>10893674Energy = mgh + 1/2mv^2 is uniform throughout the system
We can therefore calculate the velocity of the ball at each point on both tracks.
Assuming the balls are the same mass, ignoring friction, et cetera, the average velocity across the track should tell us whether the webm is feasible.
This can be done by integrating a function which represents the tracks the balls are going down, and dividing by the length of the interval of integration (the horizontal length of the track).
Let the function representing the track be called h(x), where x is the horizontal distance along the track
I'm going to approximate what the functions h(x) look like.
The first ramp looks a bit like the function (x/20 -1)^10 between 0 and 40
The second ramp looks the same as the first ramp, but with two sine cycles pasted in between, 1/8 of the way from each end.
I don't feel like doing the rest right now
