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Master every Arrays & Strings pattern asked in Google, Meta, Amazon, Apple & Microsoft interviews. Covers prefix sum, Kadane, Dutch flag, two pointers, sliding window and 100 hand-picked problems with C, C++, Java, JavaScript & Python solutions.
Master cheatsheet of all 100 Arrays & Strings problems: patterns, time/space complexity, and MAANG company tags in one place.
Check if two strings are anagrams — same characters with same frequencies. Two O(n) approaches: 26-int array for lowercase, HashMap for Unicode.
Reverse a character array in-place using two pointers. O(n) time, O(1) space. The fundamental two-pointer swap pattern.
Find the index of the first non-repeating character in a string. Two-pass O(n) solution with a 26-array or HashMap.
Determine if a string is a palindrome considering only alphanumeric characters and ignoring cases. Two pointer O(n) O(1) solution with all 5 language implementations.
Find the longest common prefix string among an array of strings. Covers vertical scan O(n*m), horizontal scan, binary search, and Trie approaches with all 5 language solutions.
Count the number of prime numbers strictly less than n. Master the Sieve of Eratosthenes — one of the most elegant algorithms in CS — with full code in C, C++, Java, JavaScript and Python.
Find the missing number in [0,n]. Two elegant O(n) O(1) solutions: Gauss formula and XOR trick. Full solutions in C, C++, Java, JavaScript and Python.
Find the majority element that appears more than n/2 times. Boyer-Moore Voting Algorithm achieves O(n) time and O(1) space. Full C, C++, Java, JavaScript and Python solutions.
Find all integers in [1,n] missing from array of length n using O(n) time O(1) extra space via index negation.
Find maximum consecutive ones if you can flip at most k zeros to one. Variable sliding window O(n) solution.
Group strings that are anagrams of each other. Use sorted string as HashMap key. O(n*k*log k) time. Full solutions in 5 languages.
Find length of longest substring without repeating characters. Optimal O(n) sliding window with HashMap tracking last seen positions.
Find the lexicographically next permutation in-place using a two-pass scan from the right.
Find the one duplicate in [1..n] without modifying the array using Floyd's tortoise-and-hare cycle detection.
Sort an array of 0s, 1s, and 2s in-place in one pass using Dijkstra's Dutch National Flag algorithm.
Insert a new interval into a sorted non-overlapping list and merge any overlaps in a single sweep.
Find the minimum number of intervals to remove so the rest are non-overlapping, using a greedy earliest-end-time strategy.
Find all unique combinations that sum to a target, using backtracking with candidate reuse allowed.
Generate all permutations of distinct integers using in-place swap backtracking.
Generate the power set of distinct integers using backtracking or bitmask enumeration.
Find the smallest contiguous subarray with sum >= target using the shrinkable sliding window technique.
Find all integers that appear twice using index-sign-marking trick in O(n) time and O(1) extra space.
Decode a run-length-encoded string like "3[a2[bc]]" = "abcbcabcbcabcbc" using a stack for nested brackets.
Find all unique combinations that sum to target where each number may be used once, skipping duplicates at each recursion level.
Search for a word in a 2D grid using DFS backtracking with in-place visited marking.
Determine if there exists an increasing subsequence of length 3 using two greedy variables in O(n) time O(1) space.
Find all unique quadruplets summing to target by extending the 3Sum pattern with an outer loop and duplicate skipping.
Find minimum number of jumps to reach the last index using greedy BFS-style level tracking.
Determine the unique starting gas station for a circular route using a greedy one-pass algorithm.
Find how many days until a warmer temperature for each day using a monotonic decreasing stack.
Find the longest consecutive integer sequence in O(n) using a HashSet and only extending sequences from their start.
Partition a string into the maximum number of parts where each letter appears in at most one part, using last occurrence mapping.
Calculate minimum CPU intervals for tasks with cooldown using a greedy formula based on the most frequent task count.
Find the minimum arrows needed to burst all balloons arranged as intervals using a greedy sort-by-end approach.
Maximize a number by making at most one swap, using a last-occurrence map to find the optimal swap greedily.
Find a peak element in O(log n) by binary searching on the slope direction — always move toward the higher neighbor.
Find the missing number in [0..n] using the Gauss sum formula or XOR in O(n) time O(1) space.
Find all elements appearing more than n/3 times using Extended Boyer-Moore Voting with two candidate trackers.
Rearrange an array so nums[0] < nums[1] > nums[2] < nums[3]... using virtual index mapping and nth_element for O(n) time.
Compress a sorted unique integer array into the smallest sorted list of range coverage strings.
Distribute minimum candies so each child with higher rating than neighbors gets more, using left-to-right then right-to-left passes.
Find the minimum total moves to make all array elements equal by targeting the median value.
Find the longest nested set S(k) in a permutation array by tracing cycles with visited marking in O(n) time.
Rearrange nums to maximize advantage over B using a greedy strategy: assign the smallest winning card, else discard the smallest.
Generate all unique subsets from an array with duplicates by sorting and skipping repeated elements at each recursion level.
Check if string B is a rotation of A by checking if B appears in A+A using a substring search.
Find the minimum times A must repeat so that B is a substring, using a tight bound on the number of repeats needed.
Calculate trapped rain water using inward two pointers that track left-max and right-max, replacing the classic O(n) space approach.
Find the maximum in every sliding window of size k in O(n) using a monotonic decreasing deque.
Find the smallest missing positive integer in O(n) time O(1) space using in-place cyclic sort to place each number at its correct index.
Find the largest rectangle in a histogram in O(n) using a monotonic increasing stack that computes area when a shorter bar is encountered.
Find the minimum window in s that contains all characters of t using a shrinkable sliding window with a character frequency counter.
Count elements smaller than each element to its right using a modified merge sort that counts inversions during the merge step.
Find the median of two sorted arrays in O(log(min(m,n))) by binary searching for the correct partition point.
Find the largest rectangle of 1s in a binary matrix by treating each row as a histogram and applying the Largest Rectangle in Histogram algorithm.
Count pairs (i,j) where i<j and nums[i]>2*nums[j] using modified merge sort to count cross-half pairs before merging.
Minimize the largest sum among m subarrays by binary searching on the answer and greedy checking feasibility.
Find the shortest subarray with sum >= K using a monotonic deque on prefix sums, handling negative numbers correctly.
Count the number of range sums that lie in [lower, upper] using a merge sort approach on prefix sums.
Find three non-overlapping subarrays of length k with maximum sum using sliding window sums and left/right best index arrays.
Find the minimum refueling stops to reach target by greedily picking the largest fuel station passed so far whenever we run out.
Find the longest subarray of 1s after deleting exactly one element using a sliding window that tracks the count of zeros.
Find the maximum number of points on the same line using a slope-as-fraction HashMap for each anchor point.
Find the longest valid parentheses substring using a stack that tracks the last unmatched index as a base.
Find the shortest subarray that when sorted makes the whole array sorted, using a single linear scan tracking violated boundaries.
Count subarrays where max element is in [L,R] using a clever counting formula with two linear scans.
Count subarrays with exactly K distinct integers using the formula: atMost(K) - atMost(K-1).
Find the minimum rotations to make all tops or bottoms equal by checking if a target value (from first domino) can unify the entire row.
Reconstruct the stamp sequence in reverse by greedily finding where the stamp can overwrite current characters in the target string.
Find the longest substring that appears at least twice using binary search on length and Rabin-Karp rolling hash for O(n log n) average time.
Design a stack that pops the most frequent element (breaking ties by recency) using frequency and group-stacks mapping.
Check if two strings are anagrams by comparing their character frequency counts using an array or HashMap.
Check if a ransom note can be constructed from magazine letters using a character frequency map.
Check if two strings are isomorphic by maintaining bidirectional character mappings to ensure a consistent one-to-one correspondence.
Check if a string follows a given pattern using bidirectional mapping between pattern chars and words.
Find characters common to all strings in a list by intersecting their frequency arrays with element-wise minimum.
Count how many stones are jewels by storing jewel types in a HashSet and checking each stone.
Find all groups of duplicate files by parsing path strings and grouping files by their content using a HashMap.
Group strings that are anagrams together by using their sorted form as a HashMap key.
Find all starting indices of anagram substrings by using a fixed window with character frequency comparison.
Check if a string is a palindrome after removing non-alphanumeric characters using inward two pointers.
Reverse an array of characters in-place using the classic two-pointer swap technique.
Check if string s is a subsequence of t using a greedy two-pointer scan that matches characters in order.
Check if any permutation of s1 is a substring of s2 using a fixed-size sliding window with character frequency comparison.
Find the minimum length substring to replace so that a string of QWER has equal frequencies, using a shrinkable two-pointer approach.
Find minimum character flips to make a binary string alternating by applying a fixed circular sliding window of size n.
Find the maximum number of vowels in any substring of length k using a fixed sliding window with vowel count.
Find minimum minutes to collect at least k of each character from ends by finding the longest middle window that can be excluded.
Find the maximum length substring you can transform from s to t within a given cost budget using a sliding window on character change costs.
Count substrings containing at least one a, b, and c using the last-seen indices shortcut for O(n) time.
Sort only the vowels in a string while keeping consonants in place by extracting vowels, sorting, then reinserting.
Find the minimum window in s that contains t as a subsequence by using a forward pass to find a valid window then backward pass to minimize it.
Find all starting indices of substrings that are concatenations of all given words using a sliding window for each possible word-aligned start.
Find the smallest window in s containing all characters of t using a have/need counter to track when the window is valid.
Check if a string can become a palindrome by deleting at most one character using recursive two-pointer palindrome checking.
Master advanced string algorithms: KMP failure function for O(n) pattern matching, Z-algorithm for all prefix matches, Rabin-Karp rolling hash, and suffix arrays for substring queries.
Implement KMP string search: build the failure function (LPS array) in O(m) then search in O(n). Never re-examines matched characters unlike naive search.
The Z-algorithm computes Z[i] = length of the longest substring starting at i that matches a prefix of the string. O(n) time, elegant and powerful for pattern search.
Rabin-Karp uses a rolling polynomial hash to match patterns in O(n+m) expected time. The key is updating the hash in O(1) as the window slides.
Find the longest palindromic substring in O(n) using Manacher's algorithm. Expands palindromes using a mirror trick to avoid redundant work.
Precompute polynomial prefix hashes to compare any two substrings in O(1). Enables O(n log n) LCP computation and O(n) duplicate detection.
Build a suffix array in O(n log²n) using doubling sort. Enables O(m log n) substring search, longest common substring, and number of distinct substrings.
Find the longest common substring between two strings. DP approach O(nm), binary search + rolling hash O((n+m) log(n+m)).
Core string DP patterns: edit distance (Wagner-Fischer), longest common subsequence, interleaving strings, and regular expression matching.
Group anagrams, find anagram indices, and count anagram occurrences. Three approaches: sort key O(nk log k), frequency tuple O(nk), and sliding window O(n+k).
Comprehensive palindrome problem coverage: valid palindrome check, longest palindromic substring (three methods), count palindromic substrings, and palindrome partitioning.
Word Search I and II solved with DFS backtracking. Word Search II uses a Trie to prune the search space from O(N·4^L) per word to O(N·4^L) total for all words.
Design an encode/decode scheme for a list of strings. Length-prefix encoding (4-byte header per string) is collision-proof unlike delimiter-based approaches.
Add minimum characters to the front of a string to make it a palindrome. KMP trick: concatenate s + '#' + rev(s), find the LPS value at the last position.
Count the number of distinct substrings using the suffix array and LCP array. Total substrings minus sum of LCP values gives distinct count in O(n log n).
Implement run-length encoding, string compression in-place, and decode compressed strings. Tests two-pointer technique and string manipulation.
Advanced trie applications beyond basic insert/search: binary trie for XOR maximization, palindrome pairs detection, and stream search using Aho-Corasick automaton concept.
High-frequency string problems from Meta and Google interviews: valid parentheses, longest substring without repeating characters, zigzag conversion, and string to integer.
Aho-Corasick automaton matches all patterns simultaneously in O(n+m+z) where z is the number of matches. Builds failure links on a trie for efficient multi-pattern search.
Complete recap of all 20 string algorithm problems: pattern recognition guide, algorithm selection, and complexity reference.