$\backslash$table$[[2.$ In each of the following three payoff tables, two decision makers, Gates and Jobs, must make simultaneous decisions to either cooperate or not cooperate with each other. Explain, for each payoff table, why it does or does not represent a prisoners' dilemma situation for Gates and Jobs. $-[8$ Points, $2$ each$]],[a],[$Jobs$],[,$Don't cooperate,Cooperate$],[$Don$\text{'}$t cooperate,$$ $$500,$$ $$600,$$$675,$ $$450],[$Cooperate$,$$$350,$ $$750,$$$572,$$$635],[$b$.],[$Jobs$],[$Don$\text{'}$t cooperate Cooperate$],[$Don$\text{'}$t cooperate,$$700,$ $$800,$$$675,$ $$450],[$Cooperate$,$$$350,$ $$750,$$$572,$ $$635],[],[$c$.],[$Jobs$],[$Don$\text{'}$t cooperate Cooperate$],[$Don$\text{'}$t cooperate,$$500,$ $$600,$$$572,$ $$450],[$Cooperate$,$$$350,$ $$635,$$$675,$ $$750],[$d$.$ Choose any values for payoffs $a-f$ so that Gates and Jobs face a prisoner's dilemma game in which the decision pair Don't cooperate, Don't cooperate is the dominant strategy equilibrium:$],[$Jobs$],[$Don$\text{'}$t cooperate Cooperate$],[$Don$\text{'}$t cooperate,a$.$ d$,$b$.e_{?}$