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Question: Think about an organization, which has a rented communications channel in two buildings, building A and building B. They have a set of servers in building A, and want to back up critical data on an hourly basis to a set of storage drives in building B. They know that the channel has a bandwidth of 10KHz and a signal-to-noise ratio of 20dB.
(i) If their server system generates an average of 45 MB of data each hour, can they use this channel to implement the back up? Explain your answer.(ii) The organization anticipates a doubling of generated backup requirement in the next year. What advice would you offer in respect of their back up options?
Suppose that it doesn't take any time to allot work to process, calculate best- and worst-case speedup for centralized scheme for dynamic mapping with two processes.
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].
Demonstrate a decision tree or table
What factors and principles should the federal government take into account when considering indecency regulation issues?
Describe how the use of primitives helps remove ambiguities in an algorithm's representation.
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.
Question 1. Explain five types of information systems, and give an example of each. Question 2. Describe three common reasons for a systems request. Try and find one not listed in the text.
Write down the suitable example of best use of Encryption, Virus, VPN, Firewall securities, when and explain why?
Describe an algorithm that finds a maximum feasible flow in G. Denote by MF(|V|, |E|) the worst-case running time of an ordinary maximum flow algorithm.
Give the two input nodes after the graph has been built from the command prompt.
You have to design an O(n) time randomized Monte Carlo algorithm which computes an (1 + o)- approximate ham-sandwich cut with probability 1 - n-c for any given constant c > 0.
Algorithm that will receive two integer items from a terminal operator, and display to the screen their sum, difference, product and quotient.
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