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If you can explain why. Full binary tree needs to have a node with 0 or 2 children and a complete tree have their child starting from the left.
Select the one true statement.
* A. Every binary tree is either complete or full.* B. Every complete binary tree is also a full binary tree.* C. Every full binary tree is also a complete binary tree.* D. No binary tree is both complete and full.
Write a recursive implementation of Euclid's algorithm for finding the greatest common divisor (GCD) of two integers
Explain the distinction between an ambiguity in a proposed algorithm and an ambiguity in the representation of an algorithm. Describe how the use of primitives helps remove ambiguities in an algorithm's representation.
Then sort arrays so that records are in descending order by purchase amount for month. Output lists the names of the top five customers.
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.
Describe sorting algorithms and how they work
Design an algorithm to solve the Spectral Assembly problem under the above conditions. Does the problem have a unique solution?
Determine the minimum number of nodes in tree to remove so that the tree is separated into subtrees of sizes at most k. Give the algorithm, the correctness proof and the time complexity.
Write a recursive function to determine if a binary tree is a binary search tree.
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.).
Illustrate all your work. Use modular approach to solving this problem. Give the following submodule. Calculations - module to compute gross pay. Using the Program Development Cycle, develop an algorithm using pseudocode for the following task.
Consider a simple symmetric encryption algorithm as follows:Is it a problem if the first block of input happens to be the same as the key? Explain why?
Suppose the cost of seek is 5milliseconds, while the disk transfer rate is 40 mgbytes per second. Find the cost of sorting the relation , in seconds, w/bb = 1 & w/ bb= 100.
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