Table $14-1$

A payoff matrix is shown describing a game between Star Connection and Godrickporter, where each has the same two strategies to increase the advertising budget or to leave the budget as is$.$ Since each of the $2$ players has $2$ strategies, there are $4$ possible outcomes, each described in a cell of the payoff matrix. If both companies increase their advertising budget, Godrickporter will get $$16,000$ and Star Connection will get $$8000$ of profit. If both companies leave the budget as is$,$ Godrickporter will get $$6000$ and Star Connection will get $$12000$ profit. If Star Connection leaves the advertising budget as is while Godrickporter increases their budget, Godrickporter will get $$8000$ and Star Connection will get $$10000$ in profit. If Godrickporter leaves the advertising budget as is while Star Connection increases their budget, Godrickporter will get $$12000$ and Star Connection will get $$15000$ in profit.

Godrickporter and Star Connections are the only two airport shuttle and limousine rental service companies in the mid$-$sized town of Godrick Hollow. Each firm must decide on whether to increase its advertising spending to compete for customers. Table $14-1$ shows the payoff matrix for this advertising game.

Refer to Table $14-1.$ Is there a dominant strategy for Godrickporter and if so$,$ what is it$?$

Group of answer choices

Yes, Godrickporter should reduce its advertising spending.

Yes, Godrickporter's dominant strategy is to collude with Star Connections.

Yes, Godrickporter should increase its advertising spending.

No$,$ its outcome depends on what Star Connections does.