Give an example of a two-person zero-sum game where there are no pure nash equilibria. can you give an example where all the entries of the payoff matrix are different?

Each of the four sides of a swimming pool measures 9 meters. the pool is 5 meters deep. how much water will be needed to fill it completely? a. 45 cubic meters b. 81 cubic meters c. 225 cubic meters d. 405 cubic meters reset next

In the figure shown below, m < 40 and ab =8. which equation could be used to find x?

Y=(x+3)(x-4)(x+1)^2 sulutions? multiplicity?