Difficult Mathematical Problem on 3 Card Poker

Hi all. I understand that there are total of 22,100 combinations for 3 card poker hand. I also understands that with the player's 3 cards removed, the dealer 3 card hands' combinations are 18,424. So, the total combinations of player vs dealer hands is 22,100*18,424=
407,170,400.

There are 3240 combinations which the player has a King. The following are the combinations when we have a King:
1. Dealer does not qualify: 18856908
2. Dealer qualify, player lose: 29770728
3. Dealer qualifies, player win: 10983828
4. Tie: 82296.

All these infos are from the book beyond counting, page 332.

My question: can anyone breakdown the combinations into King with 3,4,5,6,7,8,9,T,J,Q?

thanks.

any reason to post this in multiple forums?

Also, why do you want to know? Raise your king.

Agreed.
+1