Test your knowledge with 15 key coding interview questions inspired by the most frequently asked problems at Meta, covering arrays, strings, linked lists, trees, graphs, recursion, sorting, searching, and dynamic programming. Improve your readiness for technical interviews by practicing crucial concepts and problem-solving techniques.
Which approach is most efficient for finding the length of the longest substring without repeating characters in a given string?
Explanation: The sliding window method with a hash set efficiently tracks unique characters and updates the maximum substring length in linear time. Sorting only identifies unique characters but does not preserve order or continuity, which is essential. Brute force requires checking all substring combinations, which is much slower. Simple recursion is not suitable for this scenario as it cannot efficiently maintain character positions.
Given two sorted arrays, which method best merges them into a single sorted array in-place with minimal space complexity?
Explanation: The two-pointer method, starting from the ends of both arrays, merges them in-place efficiently while minimizing extra space. Copying elements into a new array uses extra memory. Recursively merging is unnecessary and inefficient for this case. Bubble sorting each array individually is redundant since they are already sorted and does not merge them.
In the 'Merge Two Sorted Lists' problem involving singly linked lists, what principle ensures efficient merging?
Explanation: Using two pointers to iterate and compare node values enables merging in a single pass and preserves the sorted order. Hash tables are unnecessary because duplicates or node reuse are not a concern. Summing node values does not help with merging, nor does recursive index summing, which isn’t meaningful for linked lists.
How would you efficiently remove duplicates from a sorted array while ensuring each element appears only once?
Explanation: The two-pointer technique efficiently overwrites duplicates in a sorted array in-place, which uses constant extra space. Sorting again is unnecessary since the input is already sorted. A stack is not well-suited here and adds complexity. Using a hash map increases space complexity, which is not ideal when the array is sorted.
What property characterizes a valid binary search tree (BST)?
Explanation: A valid BST requires that, for every node, all nodes in the left subtree have lesser values and all nodes in the right subtree have greater values. Having unique nodes at each level or the root being greater than children is insufficient for BST validity. There is no requirement relating to leaf node parity.
Given a binary tree, which traversal technique is best for creating a list of values by vertical order (column by column)?
Explanation: Breadth-first (level order) traversal with column indices helps group nodes by vertical columns, essential for vertical order representation. Depth-first pre-order does not maintain column grouping. In-order only gives sorted order for BSTs, not vertical grouping. Random walk is not a valid tree traversal.
When generating all possible permutations of a list of distinct integers, which strategy is most effective?
Explanation: Backtracking recursively and swapping elements enables exhaustive generation of permutations while systematically exploring all possibilities. Sorting only arranges the list, not all permutations. Iterative queue methods are less straightforward for this task. Binary search is unrelated to permutation generation.
How can you efficiently find the first and last position of a given element in a sorted array?
Explanation: Using binary search twice—once for the first occurrence, once for the last—is efficient and runs in logarithmic time. Scanning the array is slower. Sorting is unnecessary when the array is already sorted. Hash sets do not store index information, so they cannot help in finding positions.
Which method best solves the problem of finding the longest palindromic substring in a string?
Explanation: Expanding around each center efficiently finds all palindromic substrings and helps identify the longest one. Reversing and comparing only detects if the whole string is a palindrome. Sorting loses order and structure necessary for palindromes. Hash maps do not directly help identify palindromic substrings.
What approach efficiently computes the product of all elements in an array except the element at each index, without using division?
Explanation: Precomputing prefix (left) and suffix (right) products and multiplying them avoids division and allows for an efficient solution. Using division is not allowed in this problem. Sorting and using sums does not give the correct products. Recursion to multiply all pairs is highly inefficient.
How can you efficiently determine whether an undirected graph is bipartite?
Explanation: Attempting to color the graph with two colors (using BFS or DFS) determines if adjacent nodes can be separated, which defines bipartiteness. Simply counting vertices and edges or finding connected components doesn't reveal bipartiteness. Vertex degree parity is unrelated to whether a graph is bipartite.
When moving all zeroes in an array to the end while maintaining the order of non-zero elements, which method is preferred?
Explanation: The two-pointer approach allows in-place swapping of non-zero elements and zeros, preserving relative order efficiently. Deleting and reinserting elements leads to higher time complexity. Sorting the array loses original order. Enqueuing values into a queue uses extra space unnecessarily.
In generating all subsets (the power set) of a set of integers, which technique is most efficient?
Explanation: Recursive backtracking allows each subset to be constructed by choosing to include or exclude each element, covering all possibilities. Sorting before recursion isn't necessary for completeness. Splitting by averages is irrelevant for subset generation. Using a hash table is more for handling duplicates, which may not be present.
What is the main advantage of using the binary search algorithm on sorted arrays?
Explanation: Binary search divides the search space in half at each step, resulting in logarithmic time complexity, which is very efficient. It only works on sorted arrays, not unsorted ones. Binary search does not sort the array. Using a queue is unrelated to its operation.
Which key idea underlies solving the 'Best Time to Buy and Sell Stock' problem to maximize profit with one transaction?
Explanation: By keeping track of the lowest price and evaluating profit by comparing with the current price, you can determine the maximum achievable profit in a single pass. Running totals don't capture the optimal buy-sell pair. Buying and selling on every fluctuation doesn't guarantee maximum profit with one transaction. Sorting prices ignores the ordering and timing required for correct buys and sells.