1. The problem statement, all variables and given/known data Let P be a finite projective plane so that all lines in P have the same number of points lying on them; call this number n+1, with n greater than or equal to 2. Show the following: a) each point in P has n+1 lines passing through it. b)the total number of points in P is n^2+n+1. c) the total number of lines in P is n^2+n+1 2. Relevant equations 3. The attempt at a solution I created a model of P using n=2. I showed that the number of points in P is 7 and the number of lines in P is 7. I tried to look for a way to generalize this problem but I am having trouble.