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Q1) Assume a CS curriculum consists of n courses, all of them mandatory. The prerequisite graph G has a node for each course, and an edge from course v to course w if and only if v is a prerequisite for w. Find an algorithm that works directly with this graph representation, and computes the minimum number of semesters necessary to complete the curriculum (assume that a student can take any number of courses in one semester). The running time of your algorithm should be linear.
Then sort arrays so that records are in descending order by purchase amount for month. Output lists the names of the top five customers.
If Encrypt-It-Rite would like to increase average cracking time to at least 100 years, determine the minimal length of the key?
Create a C++ program to evaluate expressions combining set union, set intersection and parentheses
How users and IT organizations must arm themselves against these attacks?
Compute the entropy of the plaintext message?
Draw an algorithm to produce a list of customers from the Glad Rags Clothing Company's customer master file.
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?
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.).
Construct a simple threat model that describes the risk this represents: attacker(s), attack vector, vulnerability, assets, and likelihood of occurrence, likely impact, and plausible mitigations.
Using only asymmetric encryption algorithms write down any steps taken by Bob which permit him to read the message.
Compare the average behavior of insertion sort for n elements with that of the n insertions into an initially-empty straight array implementation of a priority queue
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.
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