2347. Best Poker Hand
Description
You are given an integer array ranks
and a character array suits
. You have 5
cards where the ith
card has a rank of ranks[i]
and a suit of suits[i]
.
The following are the types of poker hands you can make from best to worst:
"Flush"
: Five cards of the same suit."Three of a Kind"
: Three cards of the same rank."Pair"
: Two cards of the same rank."High Card"
: Any single card.
Return a string representing the best type of poker hand you can make with the given cards.
Note that the return values are case-sensitive.
Example 1:
Input: ranks = [13,2,3,1,9], suits = ["a","a","a","a","a"] Output: "Flush" Explanation: The hand with all the cards consists of 5 cards with the same suit, so we have a "Flush".
Example 2:
Input: ranks = [4,4,2,4,4], suits = ["d","a","a","b","c"] Output: "Three of a Kind" Explanation: The hand with the first, second, and fourth card consists of 3 cards with the same rank, so we have a "Three of a Kind". Note that we could also make a "Pair" hand but "Three of a Kind" is a better hand. Also note that other cards could be used to make the "Three of a Kind" hand.
Example 3:
Input: ranks = [10,10,2,12,9], suits = ["a","b","c","a","d"] Output: "Pair" Explanation: The hand with the first and second card consists of 2 cards with the same rank, so we have a "Pair". Note that we cannot make a "Flush" or a "Three of a Kind".
Constraints:
ranks.length == suits.length == 5
1 <= ranks[i] <= 13
'a' <= suits[i] <= 'd'
- No two cards have the same rank and suit.
Solutions
Solution 1: Counting
We first traverse the array $\textit{suits}$ to check if adjacent elements are equal. If they are, we return "Flush"
.
Next, we use a hash table or array $\textit{cnt}$ to count the quantity of each card:
- If any card appears $3$ times, return
"Three of a Kind"
; - Otherwise, if any card appears $2$ times, return
"Pair"
; - Otherwise, return
"High Card"
.
The time complexity is $O(n)$, and the space complexity is $O(n)$. Here, $n$ is the length of the array $\textit{ranks}$.
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