Below is the full description of the game being played. Please give a detailed explanation of the answer.

5. Suppose there is bargaining among three players, 1,2 and 3. Players 1 and 2 together can get a total of 1, if they can agree to divide it. Players 1 and 3 can get 1.2 together and Players 1,2,3 (the grand coalition) can get 1.5. All other coalitions get 0. Player 1 moves first and proposes a coalition and a division of that coalition's surplus. Members of the coalition proposed say yes or no in some fixed sequence. If there is a rejection, Players 2 and 3 simultaneously and independently propose a coalition and a division. Player 1 says yes to at most one proposal or no to both. If she says no, the game ends with every player getting 0. Otherwise the game ends with an accepted proposal. Anyone not included in the coalition proposed gets 0. Draw the game tree, using some generic notation for proposals such as (x,y, 1.5-x-y). Assume only equal shares can be proposed. Draw the strategic form. 5. Suppose there is bargaining among three players, 1,2 and 3. Players 1 and 2 together can get a total of 1, if they can agree to divide it. Players 1 and 3 can get 1.2 together and Players 1,2,3 (the grand coalition) can get 1.5. All other coalitions get 0. Player 1 moves first and proposes a coalition and a division of that coalition's surplus. Members of the coalition proposed say yes or no in some fixed sequence. If there is a rejection, Players 2 and 3 simultaneously and independently propose a coalition and a division. Player 1 says yes to at most one proposal or no to both. If she says no, the game ends with every player getting 0. Otherwise the game ends with an accepted proposal. Anyone not included in the coalition proposed gets 0. Draw the game tree, using some generic notation for proposals such as (x,y, 1.5-x-y). Assume only equal shares can be proposed. Draw the strategic form