Dynamic Programming - Typical Problems - Advanced Concepts

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Q. In the context of dynamic programming, what does 'optimal substructure' mean?
  • A. The solution can be constructed from optimal solutions of its subproblems
  • B. The problem can be solved in linear time
  • C. The problem has a unique solution
  • D. The problem can be solved using a greedy approach
Q. In the context of dynamic programming, what does the term 'overlapping subproblems' refer to?
  • A. Problems that can be solved independently
  • B. Problems that can be solved in constant time
  • C. Problems that can be broken down into smaller subproblems that are reused
  • D. Problems that require a greedy approach
Q. What is the main difference between dynamic programming and divide and conquer?
  • A. Dynamic programming solves problems by breaking them into independent subproblems
  • B. Divide and conquer uses memoization
  • C. Dynamic programming solves problems with overlapping subproblems
  • D. There is no difference
Q. What is the primary advantage of using dynamic programming over naive recursive solutions?
  • A. It is always faster
  • B. It uses less memory
  • C. It avoids redundant calculations
  • D. It is easier to implement
Q. What is the space complexity of the dynamic programming solution for the 0/1 Knapsack problem?
  • A. O(1)
  • B. O(n)
  • C. O(w)
  • D. O(n*w)
Q. What is the time complexity of the longest common subsequence problem using dynamic programming?
  • A. O(n)
  • B. O(m)
  • C. O(n*m)
  • D. O(n^2)
Q. Which dynamic programming problem involves finding the minimum cost path in a grid?
  • A. Longest common subsequence
  • B. Edit distance
  • C. Minimum path sum
  • D. Coin change
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