Challenge your knowledge of advanced dynamic programming techniques and bit manipulation strategies. This quiz covers topics such as memoization, tabulation, classical DP problems, greedy algorithms, and advanced bit operations.
Given a recursive solution for Fibonacci numbers with memoization, which data structure is most suitable for storing intermediate results: array, binary tree, queue, stack, or hash table?
In the 0/1 Knapsack Problem, what does the '1' represent in its name, given a list of items with individual weights and values?
What is the best possible time complexity for solving the Longest Increasing Subsequence (LIS) problem on an array of length n, as in [10, 9, 2, 5, 3, 7, 101, 18]?
When computing the Longest Common Subsequence (LCS) between two strings, which is the minimal space complexity achievable using dynamic programming?
Given denominations [1, 3, 4] and amount 6, what is the minimum number of coins needed to make the amount using dynamic programming?
In the activity selection problem, which strategy ensures you always select the largest possible set of compatible activities?
Which property must be true for the binary tree constructed by Huffman coding on a set of characters and frequencies?
Given an array of n positive integers, what is the result of XORing all subset XORs (i.e., computing the XOR sum of the XORs of all 2^n subsets)?
If you have n tasks, what does a bitmask integer state of value 23 represent in a bitmask dynamic programming context?
Which of the following expressions correctly checks if a positive integer x is a power of two?