Dynamic Programming - Typical Problems - Applications

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Q. In dynamic programming, what is the 'optimal substructure' property?
  • A. The optimal solution can be constructed from optimal solutions of its subproblems
  • B. The problem can be solved in linear time
  • C. The solution requires sorting the input data
  • D. The problem can be solved using a greedy approach
Q. In the context of dynamic programming, what does 'memoization' refer to?
  • A. Storing results of expensive function calls and reusing them
  • B. Sorting data before processing
  • C. Using a stack to manage function calls
  • D. Creating a binary tree for data storage
Q. What is the main advantage of using dynamic programming over recursion?
  • A. Dynamic programming is always faster than recursion
  • B. Dynamic programming avoids redundant calculations
  • C. Dynamic programming is easier to implement
  • D. Dynamic programming uses less memory
Q. What is the primary use of dynamic programming in algorithm design?
  • A. To solve problems with overlapping subproblems and optimal substructure
  • B. To sort large datasets efficiently
  • C. To traverse trees and graphs
  • D. To implement data structures like stacks and queues
Q. What is the space complexity of the dynamic programming solution for the Longest Increasing Subsequence problem?
  • A. O(n)
  • B. O(n^2)
  • C. O(log n)
  • D. O(1)
Q. What is the time complexity of the dynamic programming solution for the Fibonacci sequence?
  • A. O(n)
  • B. O(n^2)
  • C. O(2^n)
  • D. O(log n)
Q. Which dynamic programming approach is used to solve the 0/1 Knapsack problem?
  • A. Top-down approach with memoization
  • B. Bottom-up approach with tabulation
  • C. Greedy approach
  • D. Brute force approach
Q. Which dynamic programming problem involves partitioning a set into two subsets with equal sum?
  • A. Subset Sum Problem
  • B. Longest Common Subsequence
  • C. Fibonacci Sequence
  • D. Coin Change Problem
Q. Which of the following is NOT a typical application of dynamic programming?
  • A. Matrix chain multiplication
  • B. Finding the maximum subarray sum
  • C. Depth-first search in graphs
  • D. Edit distance calculation
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