Game matrix, price levels of similar products of two competitor firms and profits that these two firms will earn at those price levels are shown.
a) Determine the strategy of each firm at the equilibrium.
b) In game theory, what kind of game does the above game constitutes an example for? Explain briefly.
c) Is any solution in which both firms can obtain higher profits than they do in equilibrium possible? If yes, explain how firms can reach this result.
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)