Poker Hand Rankings — Every Hand Ranked From Best to Worst: A complete guide with practical tips you can use right away.

The 10 Poker Hands — Best to Worst

1. Royal Flush

A, K, Q, J, 10 — all the same suit

Example Description
A♠ K♠ Q♠ J♠ 10♠ Royal Flush in Spades

The best possible hand. Unbeatable. All four Royal Flushes are equal — suits don’t rank in standard poker.

Probability: 1 in 649,740 hands (0.000154%)


2. Straight Flush

Five consecutive cards, all the same suit

Example Description
9♥ 8♥ 7♥ 6♥ 5♥ Straight Flush, 9-high
5♦ 4♦ 3♦ 2♦ A♦ Straight Flush, 5-high (Ace plays low)

A Royal Flush is technically the highest straight flush. Any other 5-card sequence of the same suit is a straight flush.

Tiebreaker: The highest top card wins. 9-high beats 8-high.

Probability: 1 in 72,193 hands (0.00139%)


3. Four of a Kind (Quads)

Four cards of the same rank + one kicker

Example Description
K♠ K♥ K♦ K♣ 7♠ Four Kings
3♠ 3♥ 3♦ 3♣ A♥ Four Threes, Ace kicker

Tiebreaker: Higher quad wins. If quads are the same (possible in community card games), the highest kicker wins.

Probability: 1 in 4,165 hands (0.024%)


4. Full House (Boat)

Three of a kind + a pair

Example Description
A♠ A♥ A♦ 8♣ 8♥ Aces full of Eights
10♠ 10♥ 10♦ 4♣ 4♥ Tens full of Fours

Tiebreaker: The three-of-a-kind rank is compared first. Aces full of Twos beats Kings full of Aces.

Probability: 1 in 694 hands (0.144%)


5. Flush

Five cards of the same suit (not consecutive)

Example Description
A♣ J♣ 8♣ 6♣ 2♣ Ace-high flush in Clubs
K♥ 10♥ 7♥ 4♥ 3♥ King-high flush in Hearts

Tiebreaker: Compare the highest card, then the second-highest, and so on. A♣ J♣ 8♣ 6♣ 2♣ beats A♦ J♦ 8♦ 5♦ 3♦ (the 6 beats the 5).

Probability: 1 in 509 hands (0.197%)


6. Straight

Five consecutive cards of mixed suits

Example Description
Q♠ J♥ 10♦ 9♣ 8♥ Queen-high straight
5♦ 4♣ 3♥ 2♠ A♦ Five-high straight (the “wheel”)

The Ace can play high (A-K-Q-J-10) or low (5-4-3-2-A) but not wrap around (Q-K-A-2-3 is NOT a straight).

Tiebreaker: The highest top card wins. An Ace-high straight (“Broadway”) beats all others.

Probability: 1 in 255 hands (0.392%)


7. Three of a Kind (Trips/Set)

Three cards of the same rank + two unrelated kickers

Example Description
7♠ 7♥ 7♦ K♣ 2♥ Three Sevens
A♠ A♥ A♦ 9♣ 4♠ Three Aces

Tiebreaker: Higher trips win. If trips are equal, compare kickers.

Probability: 1 in 47 hands (2.11%)


8. Two Pair

Two different pairs + one kicker

Example Description
J♠ J♥ 4♦ 4♣ A♠ Jacks and Fours, Ace kicker
A♠ A♥ 3♦ 3♣ K♥ Aces and Threes, King kicker

Tiebreaker: Highest pair is compared first, then second pair, then kicker. A-A-3-3-K beats K-K-Q-Q-A.

Probability: 1 in 21 hands (4.75%)


9. One Pair

Two cards of the same rank + three kickers

Example Description
10♠ 10♥ A♦ 8♣ 3♥ Pair of Tens, A-8-3 kicker
A♠ A♥ K♦ 7♣ 2♠ Pair of Aces, K-7-2 kicker

Tiebreaker: Higher pair wins. If pairs match, compare kickers from highest to lowest.

Probability: 1 in 2.4 hands (42.3%)


10. High Card

No matching ranks, no straight, no flush

Example Description
A♠ J♥ 8♦ 6♣ 2♥ Ace-high
K♦ 10♣ 8♥ 5♠ 3♦ King-high

When nobody has any of the above hands, the highest card wins.

Tiebreaker: Compare cards from highest to lowest. A-J-8-6-2 beats A-J-8-5-3.

Probability: 1 in 2 hands (50.1%) — by far the most common “hand”


Quick Reference Chart

Rank Hand Example Probability
1 Royal Flush A♠ K♠ Q♠ J♠ 10♠ 0.000154%
2 Straight Flush 9♥ 8♥ 7♥ 6♥ 5♥ 0.00139%
3 Four of a Kind K♠ K♥ K♦ K♣ 7♠ 0.024%
4 Full House A♠ A♥ A♦ 8♣ 8♥ 0.144%
5 Flush A♣ J♣ 8♣ 6♣ 2♣ 0.197%
6 Straight Q♠ J♥ 10♦ 9♣ 8♥ 0.392%
7 Three of a Kind 7♠ 7♥ 7♦ K♣ 2♥ 2.11%
8 Two Pair J♠ J♥ 4♦ 4♣ A♠ 4.75%
9 One Pair 10♠ 10♥ A♦ 8♣ 3♥ 42.3%
10 High Card A♠ J♥ 8♦ 6♣ 2♥ 50.1%

Kicker Rules Explained

A kicker is an unpaired card used to break ties. Kickers matter most with pairs and two pairs.

Example 1: Pair Tiebreaker

  • Player A: A♠ A♥ K♦ 9♣ 4♠ (pair of Aces, King kicker)
  • Player B: A♦ A♣ Q♥ J♠ 7♦ (pair of Aces, Queen kicker)
  • Player A wins — King kicker beats Queen kicker

Example 2: Two Pair Tiebreaker

  • Player A: K♠ K♥ 8♦ 8♣ A♠ (Kings and Eights, Ace kicker)
  • Player B: K♦ K♣ 8♥ 8♠ J♥ (Kings and Eights, Jack kicker)
  • Player A wins — Ace kicker beats Jack kicker

Example 3: No Kicker Needed

  • Player A: A♠ A♥ A♦ K♣ K♥ (Aces full of Kings)
  • Player B: A♣ A♠ A♦ Q♣ Q♥ (Aces full of Queens)
  • Player A wins — All 5 cards are used in the hand comparison; King pair beats Queen pair

When Kickers Don’t Matter

In hands where all 5 cards are part of the ranking (straight, flush, full house, straight flush), there are no kickers. All 5 cards determine the hand’s strength.

Common Mistakes

  1. Thinking a straight beats a flush — It doesn’t. Flush ranks higher.
  2. Thinking suits matter — In standard poker, suits never determine a winner. A♠ flush ties A♣ flush.
  3. Ignoring kickers — Players often forget that all 5 cards matter. A-A-K-7-2 beats A-A-Q-J-10.
  4. A-2-3-4-5 isn’t the lowest straight — It IS a straight (called the “wheel”), and it’s the lowest one.
  5. K-A-2-3-4 is NOT a straight — The Ace can be high or low, but not both. No wrapping.