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1. Given two sets A and B represented as sorted sequences, describe an efficient algorithm for computing A⊕B, which is the set of elements that are in A or B, but not in both.
2. Suppose that we represent sets with balanced search trees. Describe and analyze algorithms for each of the functions in the set ADT, assuming that one of the two sets is much smaller than the other
Do the same for dictionary whose words are sorted alphabetically. Compare results.
Discuss and define complex data binding and what benefits can this capability lend to a multiple table database application?
The recent discovery of the following fragment of uncommented procedural C code in the Sunlab has caused a big scandal. What is the worst-case time complexity of foo(a,1,N,k), and for which inputsdoes it occur?
An infix expression is one in which operators are located between their operands - Pop the stack elements and add them to the queue (PostQueue) one by one until the top of the stack has an element of lower precedence
What is the largest x such that the protocol performs x-bit correction and what algorithm would you use to perform this correction? Give me the pseudo-code (or a sensible explanation)
Our goal is to plan this trip so that we minimize the maximum amount of walking done in a single day. Your algorithm should be based on dynamic programming and run efficiently.
You need to give the running time analyses of all the methods in terms of the Big O notation. Include your running time analyses in the source file of the CompressedSuffixTrie class and comment out them.
If the backtracking algorithm finds a dead end, it retraces its path until it reaches a position from which there is an untried path. The backtracking algorithm always tries all directions from any position, and always in the same order.
Write a script that checks the day of the week, and takes one of two actions depending on the day. If the day is Monday through Friday, print the name of the day.
COMP6011 Data Communications - Prepare a report about Leased circuits
An ATM allows a customer to withdraw a maximum of $500 per day. If a customer withdraws more than $300, the service charge is 4% of the amount over $300.
The Minnesota Computer Consulting Group is a fifty person consulting services practice focusing on telecommunications and systems administration that includes Minnesota offices in Minneapolis, St. Paul, and Rochester.
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