The Big Slick Hand in Poker — How to Play it?

One of the problematic starting hands in a Hold’Em game when individuals play Poker online is The Big Slick, or AK as it is more often known. It’s the hand that, unless you play it correctly, always loses to powerful ranges even though it initially seems like a winner. Why? Well, it’s a bit of an underdog against pocket Jacks in an all-in position, partly because to the way people play it and partially because it’s just the fourth greatest hand in the pack after pocket Aces, Kings, and Queens.

With a Big Slick, you can be brave pre-flop, but if you don’t flush the competition out by semi-bluffing and pushing your equity preflop, watch out for what can happen afterwards.

So why is a hand that always seems so promising given the moniker “Anna Kournikova”? Simply said, it rarely succeeds in winning anything without flopping a top pair or better. Nevertheless, Kournikova was a superb tennis player during her career. Funny enough, Serena and Venus Williams’ dominating performances over the years when you watch tennis online are largely to blame for this for many female tennis players who made the professional level.

Let’s investigate the history of this specific hand. There are sixteen possible ways to combine cards in a conventional 52-card deck to create a Big Slick. There are just six possible combinations for each pocket pair of Aces, Kings, or Queens, therefore drawing a Big Stick is much more likely.

It seems that playing a Big Slick is a point of debate. The majority of players frequently rise or, on rare occasions, call when attempting to imply deceit. In a 6-max game, your default action is to raise no matter what occurred prior to the flop. If they flip at least some sort of draw, these players will raise even on the flop and then bet again on the turn.

Yes, a Big Slick is a strong hand, but if you don’t believe you have a strong pocket pair, an opponent with any pocket pair will simply follow along and take you when the pot is large enough. After all, there are far more permutations of AK than there are of TT-AA.