1. Consider a situation that there are two indivuduals, A and B, who will negotiate on the distribution of 3 one million. The rule of the bargaining is that each individual announces hisfher own claim of money,r up to 3 one million, and if the aggregate of their announced claims is equal or less than 3 one million, then each of the two individuals can receive hisfher announced claim; otherwise, neither of them can receive any amount of money. Therefore, the corresponding strategic-form game (N;X;SA, SB; {arms-3)} is dened as follows: N _ {Al B} ; 33 = [l], 10GB, [IUD] ; SE = [[1, l, HUD] ; for an},r a}; E 3,; and an}r .113 E 33, = GA if the; + 113 g 1UU'I],DEH] _ \"A (all! EB) "' { 0 if GA + 33 :3. 1am,' ! _ as if on +33 g 1001], DD \"Bi'iwl : { a es+se1mecn ' Then, derive the Nash equilihria of this game. Moreover, show the proof of your solution