In a certain game of dice, the player’s score is determined as a sum of four throws of a single die. The player with the highest score wins the round. If more than one player has the highest score, the winnings of the round are divided equally among these players. If Jim plays this game against 26 other players, what is the probability of the minimum score that will guarantee Jim some monetary payoff?  Pick:
A) 41/50
B) 1/221
C) 1/1296
D) 1/84
E) 1/42
Toguaranteethat Jim will get some monetary payoff he must score the maximum score of 6+6+6+6= 
<gadget id="calculator">6+6+6+6</gadget>
<output>24</output>
24, because if he gets even one less than that so 23, someone can get 24 and Jim will get nothing.   P(24)=1/6^4=1/1296.   Answer: 1/1296.
<result>C</result>
In a certain game of dice, the player’s score is determined as a sum of four throws of a single die. The player with the highest score wins the round. If more than one player has the highest score, the winnings of the round are divided equally among these players. If Jim plays this game against 26 other players, what is the probability of the minimum score that will guarantee Jim some monetary payoff?