Let's generalize problem 6 to a regional ultimate frisbee tournament where there are n teams attending. teams are assigned numbers (1 through n) when they register. as before, each team will play each other team exactly once. (a) how many games does team 1 play? (b) how many games does team 2 play? wait that counts the team 1 versus team 2 game twice. how many not-yet-counted games does team 2 play? (c) keep going. how many "new" (uncounted) games does team i play? (d) how many games are played in total?