2559. Count Vowel Strings in Ranges
Description
You are given a 0-indexed array of strings words
and a 2D array of integers queries
.
Each query queries[i] = [li, ri]
asks us to find the number of strings present in the range li
to ri
(both inclusive) of words
that start and end with a vowel.
Return an array ans
of size queries.length
, where ans[i]
is the answer to the i
th query.
Note that the vowel letters are 'a'
, 'e'
, 'i'
, 'o'
, and 'u'
.
Example 1:
Input: words = ["aba","bcb","ece","aa","e"], queries = [[0,2],[1,4],[1,1]] Output: [2,3,0] Explanation: The strings starting and ending with a vowel are "aba", "ece", "aa" and "e". The answer to the query [0,2] is 2 (strings "aba" and "ece"). to query [1,4] is 3 (strings "ece", "aa", "e"). to query [1,1] is 0. We return [2,3,0].
Example 2:
Input: words = ["a","e","i"], queries = [[0,2],[0,1],[2,2]] Output: [3,2,1] Explanation: Every string satisfies the conditions, so we return [3,2,1].
Constraints:
1 <= words.length <= 105
1 <= words[i].length <= 40
words[i]
consists only of lowercase English letters.sum(words[i].length) <= 3 * 105
1 <= queries.length <= 105
0 <= li <= ri < words.length
Solutions
Solution 1: Preprocessing + Binary Search
We can preprocess all the indices of the strings that start and end with a vowel, and record them in order in the array $nums$.
Next, we iterate through each query $(l, r)$, and use binary search to find the first index $i$ in $nums$ that is greater than or equal to $l$, and the first index $j$ that is greater than $r$. Therefore, the answer to the current query is $j - i$.
The time complexity is $O(n + m \times \log n)$, and the space complexity is $O(n)$. Where $n$ and $m$ are the lengths of the arrays $words$ and $queries$, respectively.
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