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Consider the problem of constructing (not solving) crossword puzzles. You are given an N x M grid that specifies which squares are blank and which are shaded, as well as a list of words (i.e., a dictionary). The objective is to fill in the blank squares using the words from the list. Your task is to formulate this problem as a constraint satisfaction problem. Discuss two possible solutions:
a. one in which variables are letters, andb. one in which variables are words.
Furthermore, discuss the pros and cons of these two formulations.
Write a C program which initially presents menu of choices for the user. Menu must consist of the following choices: Prepare the initial linked list of students and grades.
Give an algorithm to find schedule which obtains maximum amount of profit, assuming that all processing times are integers between 1 and n.
Write a pseudocode for a divide-and-conquer algorithm for finding the position of the largest element in an array of n numbers.
What factors and principles should the federal government take into account when considering indecency regulation issues?
Implement the following algorithm for the evaluation of arithmetic expressions. Each operator has a precedence. The + and - operators have the lowest precedence.
What is the time complexity of the procedure? If A[l .. r] = [24, 30, 09, 46, 15, 19, 29, 86,78], what is the output?
A group of ten people need to decide which one flavor of ice cream they will all order, out of three options. The algorithm can question and re-question the participants, and present the answers to the participants.
Currency Conversion Development
Data structures for a single algorithm
Describe a sorting algorithm to be parsimonious if it never compares same pair of input values twice. (Supose that all the values being sorted are distinct.).
Describe and implement in C++ FFT algorithm "Cooley-Tukey". Also, implement naive DFT and compare naive DFT with FFT using: a sample of the signal x(t) = t
Your algorithm must keep track of sufficient information so that, for any computer Cb it is possible to retrieve in O(n) time a sequence of communications by which Cb could have become infected.
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