Solve the problem.The payoff matrix for a game is 
.(a) Determine the optimal strategy for R.(b) Determine the optimal strategy for C.(c) Whom does the game favor?
What will be an ideal response?
| (a) | R =  (b) C =  (c) C. |
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Simplify.(4y4/5)15
A. 415y12 B. 4y4/75 C. 415y79/3 D. 4y4/3
Raise the number to the indicated power and express in trigonometric notation.
5
A. 32
B. 32
C. 2
D. 2
Find the intercepts and then graph the line.f(x) = -3 - 7x
A. (0, 
); (-3, 0)
B. (0, -3); (- 
, 0)
C. (0, - 
); (-3, 0)
D. (0, -3); (
, 0)
Write an equation to describe the situation.Mike is on vacation in Costa Rica. He has a budget of $910 for accommodation. He will stay as long as his budget allows. The more expensive hotel costs $66 per night and the budget hotel costs $43 per night. He plans to stay 7 more nights in the budget hotel than in the expensive hotel. Find the number of nights n that he will stay at the expensive hotel.
A. 43(n + 7) + 66 = 910n B. 43(n + 7) + 66n = 910 C. 43(n - 7) + 66n = 910 D. 43n + 66(n + 7) = 910