The Grokking the Coding Interview PDF Prep Handbook is a comprehensive resource designed to help you prepare for coding interviews. It's organized into 14 chapters, each focusing on a different aspect of the interview process.
One of the key features of the handbook is its emphasis on practice problems, with over 200 questions to help you hone your coding skills. The handbook also includes a detailed guide to common interview questions and scenarios.
The handbook is written in a clear and concise manner, making it easy to understand and follow along. It's perfect for beginners and experienced programmers alike, providing a thorough review of coding concepts and interview strategies.
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Graph and Tree Algorithms
Graph and Tree Algorithms are essential for the coding interview. You can find a wealth of information on these topics in the LeetCode and GeeksforGeeks platforms.
To start, let's look at Tree Breadth First Search, which involves traversing a binary tree level by level. This pattern includes problems like Level Order Traversal, Zigzag Traversal, and finding the Level Averages in a Binary Tree.
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The key to acing these problems is to understand how to traverse the tree, keeping track of the current level and its nodes. You can use a queue data structure to achieve this. For example, in the Level Order Traversal problem, you need to use a queue to store the nodes at each level.
Here are some key problems and their difficulty levels in the Tree Breadth First Search pattern:
- Level Order Traversal (easy)
- Zigzag Traversal (medium)
- Level Averages in a Binary Tree (easy)
- Minimum Depth of a Binary Tree (easy)
- Maximum Depth of a Binary Tree (easy)
- Level Order Successor (easy)
- Connect Level Order Siblings (medium)
- Right View of a Binary Tree (easy)
In addition to Tree Breadth First Search, you should also be familiar with Graphs and Graph Traversal. This includes problems like Depth First Search (DFS) and Breadth First Search (BFS), as well as finding paths in a graph and determining the number of provinces in a graph.
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Sliding Window
The Sliding Window pattern is a powerful technique used to solve problems involving arrays or strings. It involves maintaining a window of elements that we're interested in, and then sliding this window over the data to find the desired solution.
A common application of the Sliding Window pattern is finding the maximum sum of a subarray of a given size. For example, in the "Maximum Sum Subarray of Size K" problem, we need to find the maximum sum of a subarray with exactly k elements.
To solve this problem efficiently, we can use a deque to store the elements of the window, and then slide the window over the array to find the maximum sum.
The Sliding Window pattern can also be used to find the smallest subarray with a given sum. In the "Smallest Subarray with a given sum" problem, we need to find the smallest subarray with a given sum that can be formed by rearranging the elements of the original array.
Here are some examples of problems that can be solved using the Sliding Window pattern:
The Sliding Window pattern is a versatile technique that can be used to solve a wide range of problems involving arrays or strings. With practice and experience, you can master this technique and solve complex problems with ease.
Reversing a Linked List
Reversing a Linked List is a fundamental problem in graph and tree algorithms. This problem has several variations, including reversing the entire list, reversing a sub-list, and reversing every K-element sub-list.
The easiest version of this problem is reversing a LinkedList, which can be solved with a simple iterative approach. Another version, reversing a sub-list, requires a bit more logic to handle the start and end of the sub-list.
Reversing every K-element sub-list is a more complex problem that involves keeping track of the current sub-list and reversing it when necessary. This problem is often used as a challenge in coding interviews.
Here are some specific problems related to reversing a linked list:
- Reverse a LinkedList (easy): This problem can be solved with a simple iterative approach.
- Reverse a Sub-list (medium): This problem requires a bit more logic to handle the start and end of the sub-list.
- Reverse every K-element Sub-list (medium): This problem involves keeping track of the current sub-list and reversing it when necessary.
These problems can be found in various coding platforms, including LeetCode and GeeksforGeeks.
Stack
A stack is a fundamental data structure that follows the Last-In-First-Out (LIFO) principle, meaning the last item added is the first one to be removed. This is useful for solving problems that require us to keep track of a series of operations or elements in reverse order.
One common application of stacks is in evaluating expressions with balanced parentheses. We can use a stack to keep track of the opening parentheses and match them with the corresponding closing parentheses.
To reverse a string, we can use a stack to store the characters of the string and then pop them off in reverse order. For example, if we have the string "hello", we can push each character onto the stack and then pop them off to get the reversed string "olleh".
Decimal to binary conversion can also be done using a stack. We can repeatedly divide the decimal number by 2 and push the remainder onto the stack, then pop them off to get the binary representation.
Here are some examples of LeetCode problems that involve stacks:
- Next Greater Element (easy)
- Next Greater Element II (medium)
- Next Greater Element III (hard)
- Simplify Path
- Sorting a Stack
Graphs
Graphs are a fundamental data structure in computer science, and understanding how to traverse them is crucial for solving many problems. They can be represented in various ways, including adjacency list and adjacency matrix.
To traverse graphs, we can use two primary methods: Depth First Search (DFS) and Breadth First Search (BFS). DFS explores as far as possible along each branch before backtracking, while BFS explores all nodes at the present depth level before moving on to the next level.
One of the key challenges in graph traversal is finding the shortest path between two nodes. This can be achieved using algorithms like BFS, which can be used to find the minimum number of vertices to reach all nodes in a graph.
Some common graph traversal problems include finding if a path exists between two nodes, and determining the number of provinces in a graph. These problems can be solved using various graph traversal algorithms and data structures.
Here are some key graph traversal concepts:
- Depth First Search (DFS)
- Breadth First Search (BFS)
- Graph traversal algorithms
- Graph data structures
In terms of specific problems, finding if a path exists in a graph is a relatively simple problem, while determining the minimum number of vertices to reach all nodes is a bit more challenging.
Island (Matrix Traversal)
The Island Pattern is a fundamental concept in graph and tree algorithms, and it's used to find connected components in a matrix. It's a popular problem type on LeetCode, with examples like Number of Islands, Biggest Island, and Flood Fill.
To solve Island Pattern problems, you need to understand how to traverse a matrix. This involves visiting each cell in the matrix and checking its connections to other cells. The goal is to find all the "islands" in the matrix, which are groups of connected cells.
The Island Pattern has several variations, including finding the number of islands, the largest island, and even filling a region with a specific color. These problems are great for practicing your graph traversal skills.
One way to approach Island Pattern problems is to use a depth-first search (DFS) algorithm. DFS is a technique for traversing a graph or tree by visiting a node and then visiting all of its neighbors before backtracking.
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Here's a list of some common Island Pattern problems and their difficulty levels:
- Number of Islands (easy)
- Biggest Island (easy)
- Flood Fill (easy)
- Number of Closed Islands (easy)
- Problem Challenge 1 (easy)
- Problem Challenge 2 (medium)
- Problem Challenge 3 (medium)
By mastering the Island Pattern, you'll be better equipped to tackle more complex graph and tree algorithms. So, keep practicing and you'll be a pro in no time!
19. K-Way Merge
K-way merge is a pattern that involves merging multiple sorted lists or arrays into a single sorted output. This pattern is commonly used in graph and tree algorithms.
To implement k-way merge, you can start by introducing the pattern and explaining its importance. This can be followed by a series of problems that demonstrate the application of k-way merge in different scenarios.
Here are some examples of problems that involve k-way merge:
- Merge K Sorted Lists (medium) Leetcode
- Kth Smallest Number in M Sorted Lists (Medium) Geeksforgeeks
- Kth Smallest Number in a Sorted Matrix (Hard) Educative.io
- Smallest Number Range (Hard) Leetcode
- Problem Challenge 1: K Pairs with Largest Sums (hard)
These problems showcase the versatility of k-way merge and its ability to be applied to various types of data and scenarios. By mastering the k-way merge pattern, you can develop a deeper understanding of graph and tree algorithms and improve your problem-solving skills.
Sources
- https://www.educative.io/courses/grokking-coding-interview
- https://github.com/dipjul/Grokking-the-Coding-Interview-Patterns-for-Coding-Questions
- https://interviewnoodle.com/review-of-grokking-the-coding-interview-course-6b389601705f
- https://grokkingtechinterview.com/grokking-coding-interviews-with-99-essential-problems-7838ae2a9ff6
- https://realtoughcandy.com/grokking-the-coding-interview/
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