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The following problem is an application from automated program analysis. For a set of variables x1..... xn, you are given some equality constraints, of the form xi = xj and some inequality constraints, of the form xi 6= xj . Is it possible to satisfy all of them? For instance, the constraints x1 = x2, x2 = x3, x3 = x4, and x1 6= x4 cannot be satis fied. Give an efficient algorithm that takes as input m constraints over n variables and decides whether the constraints can be satis fied.
Give an algorithm to decide whether the language recognized by a DFA is empty. Given two DFAs M1 and M2, give an algorithm to decide whether L(M1)subset or equal to L(M2).
In this programming assignment you will implement an open hash table and compare the performance of four hash functions using various prime table sizes.
Implement a queue as a circular array as follows: Use two index variables head and tail that contain the index of the next element to be removed and the next element to be added.
If this message is encrypted with DES by using a random 56-bit key, determine encrypted message's entropy?
Identify at least two data structures that are used to organize a typical file cabinet. Why do you feel it is necessary to emulate these types of data structures in a computer program?
What factors and principles should the federal government take into account when considering indecency regulation issues?
Addition and Subtraction of numbers in binary and round to the nearest decimal number with three significant decimal digits
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?
Suppose that all element values are equal. What would be randomized quick sort's running time in this case? Each element of A[p .. q-1] is less than A[q], and each element of A[t+1 .. r] is greater than A[q]
Write algorithm to settle following question: A bank account starts out with $10,000. Interest is compounded monthly at 6 percent per year (0.5 percent per month).
Consider a modification of the rod-cutting problem in which, in addition to a price pi for each rod, each cut incurs a fixed cost of c. Give a dynamic-programming algorithm to solve this modified problem.
Using the best fit algorithm, show the state of memory after processes of 212K, 417K, 112K and 350K (in request order) arrive.
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