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Let H be a universal family of hash functions mapping [n] = {0, 1, . . . , n - 1} to [m] = {0, 1, . . . , m - 1}. Find the most general relation of m and n that guarantees the existence of a hash function in H that causes no collision when hashing [n] into [m].
(Hint: Consider that the probability of a random hash function from H causing some collision is strictly less than 1.)
Assume daytime processing load consists of 60% CPU activityand 40% disk activity. Your customers are complaining that the system is slow. Which would you select to yield best performance improvement for least amount of money?
Write a report on relative risk that comes form inside organisation as opposed to risk which comes from external sources.
Express each of these statements using quantifiers, logical connectives, and the predicates P(x), Q(x), R(x) and S(x). Does the fourth item follow from the first three taken together?
When the output of some units can be used as inputs to othe units, or if two organizations pools markets and expertise that results in lower costs and generate profits it is often referred to as creating?
What networking and communications changes were introduced in the past decade (2000s), and what were their implications?
Describe alternate paths or actions that could have been taken, and why those alternate actions would have been ethical or not.
Let L1 be a regular language and L2 be a context-free language, both defined over the same alphabet Σ.
The receiver uses a conservative flow control policy and updates its credit allocation at every opportunity. What is the achievable steady-state throughput?
How Boardman Management Group should utilize Smith Systems Consulting as an outside consultant for this project. Include a discussion of why the specific elements of your plan are important.
Calculate the overall return on investment of the project and then present a break even analysis. At what point does break-even occur?
Design a document flow chart to depict each of given situations. Batch control tape is prepared along with set of transactions to make sure completeness of the data.
The minimum-spanning-tree problem is to find an acyclic subset T + E that connects all of the vertices and whose total weight c(T ) = ce is minimized. Write down the dual of your LP formulation.
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