This one should be simple for poker players - include your reasoning.
4 people are playing texas 5 card hold-em with a twist. In the pack, there are 2 jokers.
If a player is dealt a joker, he has to declare its value and suit before the flop.
In the case of two players having jokers, both players must decide the value between them.
This gives the advantage of any card you want, but the distinct disadvantage that the other players know one of your two cards.
In this hand of poker, these are the cards:
Player A; Joker, Ace (S)
Player B; Joker, Ace (H)
Player C; King (S) Q (H)
Player D; King (H) J (S).
If the cards dealt are then K(D), A(D), Q(H), J(H), 2(D)
What would be the optimum value that both players could have decided upon?