Data Structures & Algorithms

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Typical Problems - Problem Set Sorting Algorithms: Quick, Merge, Heap - Typical Problems - Real World Applications Stacks and Queues Stacks and Queues - Advanced Concepts Stacks and Queues - Applications Stacks and Queues - Applications - Advanced Concepts Stacks and Queues - Applications - Applications Stacks and Queues - Applications - Case Studies Stacks and Queues - Applications - Competitive Exam Level Stacks and Queues - Applications - Higher Difficulty Problems Stacks and Queues - Applications - Numerical Applications Stacks and Queues - Applications - Problem Set Stacks and Queues - Applications - Real World Applications Stacks and Queues - Case Studies Stacks and Queues - Competitive Exam Level Stacks and Queues - Complexity Analysis Stacks and Queues - Complexity Analysis - Advanced Concepts Stacks and Queues - Complexity Analysis - Applications Stacks and Queues - Complexity Analysis - Case Studies Stacks and Queues - Complexity Analysis - Competitive Exam Level Stacks and Queues - Complexity Analysis - Higher Difficulty Problems Stacks and Queues - Complexity Analysis - Numerical Applications Stacks and Queues - Complexity Analysis - Problem Set Stacks and Queues - Complexity Analysis - Real World Applications Stacks and Queues - Higher Difficulty Problems Stacks and Queues - Implementations in C++ Stacks and Queues - Implementations in C++ - Advanced Concepts Stacks and Queues - Implementations in C++ - Applications Stacks and Queues - Implementations in C++ - Case Studies Stacks and Queues - Implementations in C++ - Competitive Exam Level Stacks and Queues - Implementations in C++ - Higher Difficulty Problems Stacks and Queues - Implementations in C++ - Numerical Applications Stacks and Queues - Implementations in C++ - Problem Set Stacks and Queues - Implementations in C++ - Real World Applications Stacks and Queues - Implementations in Python Stacks and Queues - Implementations in Python - Advanced Concepts Stacks and Queues - Implementations in Python - Applications Stacks and Queues - Implementations in Python - Case Studies Stacks and Queues - Implementations in Python - Competitive Exam Level Stacks and Queues - Implementations in Python - Higher Difficulty Problems Stacks and Queues - Implementations in Python - Numerical Applications Stacks and Queues - Implementations in Python - Problem Set Stacks and Queues - Implementations in Python - Real World Applications Stacks and Queues - Numerical Applications Stacks and Queues - Problem Set Stacks and Queues - Real World Applications Stacks and Queues - Typical Problems Stacks and Queues - Typical Problems - Advanced Concepts Stacks and Queues - Typical Problems - Applications Stacks and Queues - Typical Problems - Case Studies Stacks and Queues - Typical Problems - Competitive Exam Level Stacks and Queues - Typical Problems - Higher Difficulty Problems Stacks and Queues - Typical Problems - Numerical Applications Stacks and Queues - Typical Problems - Problem Set Stacks and Queues - Typical Problems - Real World Applications Trees and Graphs Trees and Graphs - Advanced Concepts Trees and Graphs - Applications Trees and Graphs - Applications - Advanced Concepts Trees and Graphs - Applications - Applications Trees and Graphs - Applications - Case Studies Trees and Graphs - Applications - Competitive Exam Level Trees and Graphs - Applications - Higher Difficulty Problems Trees and Graphs - Applications - Numerical Applications Trees and Graphs - Applications - Problem Set Trees and Graphs - Applications - Real World Applications Trees and Graphs - Case Studies Trees and Graphs - Competitive Exam Level Trees and Graphs - Complexity Analysis Trees and Graphs - Complexity Analysis - Advanced Concepts Trees and Graphs - Complexity Analysis - Applications Trees and Graphs - Complexity Analysis - Case Studies Trees and Graphs - Complexity Analysis - Competitive Exam Level Trees and Graphs - Complexity Analysis - Higher Difficulty Problems Trees and Graphs - Complexity Analysis - Numerical Applications Trees and Graphs - Complexity Analysis - Problem Set Trees and Graphs - Complexity Analysis - Real World Applications Trees and Graphs - Higher Difficulty Problems Trees and Graphs - Implementations in C++ Trees and Graphs - Implementations in C++ - Advanced Concepts Trees and Graphs - Implementations in C++ - Applications Trees and Graphs - Implementations in C++ - Case Studies Trees and Graphs - Implementations in C++ - Competitive Exam Level Trees and Graphs - Implementations in C++ - Higher Difficulty Problems Trees and Graphs - Implementations in C++ - Numerical Applications Trees and Graphs - Implementations in C++ - Problem Set Trees and Graphs - Implementations in C++ - Real World Applications Trees and Graphs - Implementations in Python Trees and Graphs - Implementations in Python - Advanced Concepts Trees and Graphs - Implementations in Python - Applications Trees and Graphs - Implementations in Python - Case Studies Trees and Graphs - Implementations in Python - Competitive Exam Level Trees and Graphs - Implementations in Python - Higher Difficulty Problems Trees and Graphs - Implementations in Python - Numerical Applications Trees and Graphs - Implementations in Python - Problem Set Trees and Graphs - Implementations in Python - Real World Applications Trees and Graphs - Numerical Applications Trees and Graphs - Problem Set Trees and Graphs - Real World Applications Trees and Graphs - Typical Problems Trees and Graphs - Typical Problems - Advanced Concepts Trees and Graphs - Typical Problems - Applications Trees and Graphs - Typical Problems - Case Studies Trees and Graphs - Typical Problems - Competitive Exam Level Trees and Graphs - Typical Problems - Higher Difficulty Problems Trees and Graphs - Typical Problems - Numerical Applications Trees and Graphs - Typical Problems - Problem Set Trees and Graphs - Typical Problems - Real World Applications
Q. In a complete binary tree, what is the maximum number of nodes at level 'h'?
  • A. 2^h
  • B. 2^(h+1) - 1
  • C. h^2
  • D. h!
Q. In a complete binary tree, what is the relationship between the number of nodes and the height of the tree?
  • A. Nodes = 2^height
  • B. Nodes = 2^(height + 1) - 1
  • C. Nodes = height^2
  • D. Nodes = height!
Q. In a complete binary tree, what is the relationship between the number of nodes and the height?
  • A. Height = log(n)
  • B. Height = n
  • C. Height = n/2
  • D. Height = n^2
Q. In a complete binary tree, what is the time complexity of DFS?
  • A. O(log n)
  • B. O(n)
  • C. O(n log n)
  • D. O(1)
Q. In a depth-first search, what happens when a node is visited?
  • A. It is added to the queue.
  • B. It is marked as visited and all its adjacent nodes are explored.
  • C. It is removed from the graph.
  • D. It is added to the stack.
Q. In a double-ended queue (deque), which operations can be performed at both ends?
  • A. Enqueue only
  • B. Dequeue only
  • C. Enqueue and Dequeue
  • D. None
Q. In a doubly linked list, how do you delete a node given only a pointer to that node?
  • A. Set next and previous pointers
  • B. Traverse from head
  • C. Use a stack
  • D. Not possible
Q. In a doubly linked list, how many pointers does each node contain?
  • A. One
  • B. Two
  • C. Three
  • D. Four
Q. In a doubly linked list, what is the time complexity for deleting a node given a pointer to that node?
  • A. O(1)
  • B. O(n)
  • C. O(log n)
  • D. O(n^2)
Q. In a doubly linked list, what is the time complexity of deleting a node given a pointer to that node?
  • A. O(1)
  • B. O(n)
  • C. O(log n)
  • D. O(n^2)
Q. In a doubly linked list, what is the time complexity of inserting a new node after a given node?
  • A. O(1)
  • B. O(n)
  • C. O(log n)
  • D. O(n^2)
Q. In a dynamic programming approach, what is the primary technique used to optimize recursive solutions?
  • A. Memoization
  • B. Backtracking
  • C. Greedy Method
  • D. Divide and Conquer
Q. In a dynamic programming solution for the Longest Common Subsequence (LCS), what does the DP table represent?
  • A. The length of the LCS
  • B. The characters of the LCS
  • C. The indices of the LCS
  • D. The number of subsequences
Q. In a graph represented as an adjacency list, what is the space complexity of storing the graph?
  • A. O(V)
  • B. O(E)
  • C. O(V + E)
  • D. O(V^2)
Q. In a graph represented as an adjacency list, what is the space complexity?
  • A. O(V + E)
  • B. O(V^2)
  • C. O(E)
  • D. O(V)
Q. In a graph represented by an adjacency list, what is the space complexity?
  • A. O(V)
  • B. O(E)
  • C. O(V + E)
  • D. O(V * E)
Q. In a graph with V vertices and E edges, what is the time complexity of DFS?
  • A. O(V)
  • B. O(E)
  • C. O(V + E)
  • D. O(V * E)
Q. In a graph, if all edges have the same weight, which algorithm can be used to find the shortest path?
  • A. Dijkstra's algorithm
  • B. Breadth-First Search (BFS)
  • C. Depth-First Search (DFS)
  • D. A* Search
Q. In a graph, if there are multiple paths to a node, how does Dijkstra's algorithm determine which path to take?
  • A. It chooses the path with the most edges
  • B. It chooses the path with the least weight
  • C. It randomly selects a path
  • D. It chooses the first path it encounters
Q. In a graph, if there are multiple paths to reach a node, how does Dijkstra's algorithm choose the path?
  • A. It chooses the path with the maximum weight
  • B. It chooses the path with the minimum weight
  • C. It chooses the first path it encounters
  • D. It randomly selects a path
Q. In a graph, if you want to check for cycles, which traversal method is more suitable?
  • A. BFS
  • B. DFS
  • C. Both are equally suitable
  • D. Neither can check for cycles
Q. In a graph, if you want to check if there is a path between two nodes, which traversal method would be more suitable?
  • A. BFS
  • B. DFS
  • C. Both are equally suitable
  • D. Neither is suitable
Q. In a graph, if you want to find the shortest path in an unweighted graph, which traversal method would you use?
  • A. DFS
  • B. BFS
  • C. Dijkstra's Algorithm
  • D. A* Search
Q. In a graph, which traversal method uses a queue data structure?
  • A. DFS
  • B. BFS
  • C. Both DFS and BFS
  • D. Neither DFS nor BFS
Q. In a linked list, what is the time complexity of inserting an element at the beginning?
  • A. O(n)
  • B. O(log n)
  • C. O(1)
  • D. O(n log n)
Q. In a priority queue implemented with a binary heap, what is the time complexity for inserting an element?
  • A. O(1)
  • B. O(log n)
  • C. O(n)
  • D. O(n log n)
Q. In a priority queue implemented with a binary heap, what is the time complexity of inserting an element?
  • A. O(1)
  • B. O(log n)
  • C. O(n)
  • D. O(n log n)
Q. In a queue implemented using a linked list, what operation is performed to add an element?
  • A. Push
  • B. Enqueue
  • C. Pop
  • D. Dequeue
Q. In a queue implemented using a linked list, what operation is performed to remove an element?
  • A. Pop
  • B. Dequeue
  • C. Shift
  • D. Remove
Q. In a queue implemented using an array, what happens when the array is full?
  • A. Overflow error
  • B. Underflow error
  • C. Elements are overwritten
  • D. Queue shrinks
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