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Let G(V,E) be a directed graph, with source s∈V , sink t∈V , and nonnegative edge capacities {ce}. Provide a polynomial-time algorithm to decide whether G has a unique minimum s - t cut (i.e., an s - t cut of capacity strictly less than that of all other s - t cuts).
Create the algorithm to calculte and print average earnings, lowest earnings, and highest earnings of group of employees. Each input record will contain name and earnings of one employee.
Rreached from every other vertex. Describe why your algorithm runs in linear time (O(V2) on an adjacency matrix; O(E+V) on an adjacency list).
Find out whether there is an assignment of true/false values to the literals such that at least a*m clauses will be true. Note that 3-SAT(1) is exactly the 3-SAT problem. Give an O(m*n)-time algorithm that outputs a satisfying assignment for 3-S..
Explain and analyze the algorithm to determine the length of longest substring that appears both forward and backward in an input string T[1 . n].
Single grain of wheat was to be placed on the first square of chess board, two on second, four on third, eight on the fourth, and so on, until all 64 squares had been filled. What would ultimate result of this algorithm have been?
Design an algorithm to find the average miles per gallon. Sample data: 68723, 71289, 15.75, 16.30, 10.95, 20.65, 30.00.
What is the best order for sending people out, if one wants whole competition to be over as early as possible? More precisely, provide efficient algorithm which produces schedule whose completion time is as small as possible.
Design an algorithm to compute and print the average earnings,lowest earnings and highest earnings of a group of employees.
Sort the scheduling algorithms (FCFS, SPF, RR, MLFB) according to each of High throughput (if we take averages of time intervals smaller than the sum of all processes' time)
If this is psudocode for encryption feistel cipher determine decryption algorithm?Output: ciphertext = (left[16], right[16]) Explain pseudo-code of corresponding decryption algorithm for this cipher.
So that every house is within four miles of one of the base stations. Write efficient algorithm that achieves this goal, using as few base stations as possible.
Illustrate how output of the leaky bucket policer can be fed into second leaky bucket policer so that two leaky buckets in series police average rate, peak rate, and burst size.
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