$($b$)$ Consider the two person zero game between players A and B given by the following pay$-$off table:

$\backslash$table$[[,,$Player B strategies$],[,,1,2,3,4],[$Player A$,1,2,2,3,-1],[$Strategies$,2,4,3,2,6]]$

Required:

$($i$)$ Using the maximin and the minimax values, is it possible to determine the value of the game? Give reasons

$($ii$)$ Using graphical methods to determine optimal mixed strategy for player A and determine the value of the game.