1. Consider the following game. Players 1 and 2 can independently and simultaneously choose either to contribute (C') or not (NC'). If someone contributes, then both will enjoy the benefit, which is worth v dollars and is publicly known. The player t's contribution cost is ;, which is private information. Both ; and are drawn from a uniform distribution on [cr, cyl]. Assume v > cy > cf. C NC C vcwc vc,w NC VU Co 0,0 (a) Suppose that player 2 adopts the strategy that she contributes if and only if co