Now you can let Ux = y, solve the system Ly = b for y, then solve Ux = y for x.
Solving each triangular system is fast: O(n^2).
If you need to do this with a different b, you can do it again, and you already have A factorized, which was the expensive part, i.e. O(n^3).
(Depending on the type of problem, you might want to factorize the original matrix in a different way, e.g. QR or Cholesky or whatever.)
It's weird, usually the car actually passed over the lip with the front tires, but then stopped when the rear tires got to it. The threshold for stopping must be very close to what it actually encounters there.