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1. Give an adjacency-list representation for a complete binary tree on 7 vertices. Give an equivalent adjacency - matrix representation. Assume that vertices are numbered from 1 to 7 as in a binary heap?
2. Is Minimum Spanning Tree for an Undirected connected graph unique, Justify your answer?
3. Modify the kruskal's algorithm using priority queue data structure?
b) There are two well known algorithm for finding minimum spanning trees. Point out the difference between Prim's algo and kruskal algo in term of construction in Minimum Spanning tree?
Create a second experiment answering the question "Is it possible for processor sharing to have worse performance than FCFS? "
A group of ten people need to decide which one flavor of ice cream they will all order, out of three options. The algorithm can question and re-question the participants, and present the answers to the participants.
Create an algorithm to produce list of customers from Glad Rags Clothing Company's customer master file. Each record on customer master file contains the customer's number
Give an algorithm to find schedule which obtains maximum amount of profit, assuming that all processing times are integers between 1 and n.
Write a method singleParent, which returns number of nodes in a binary tree that have only one child.
Then sort arrays so that records are in descending order by purchase amount for month. Output lists the names of the top five customers.
Convert the following numerical arithmetic expression into reverse Polish notation and show the stack operations for evaluating the numerical result.
Create algorithm which concatenates T1 and T2 into single binary search tree. Worst case running time must be O(h).
Katt wishes you to create an algorithm that, given a string X, determines efficiently how many ways X can be broken up into sequence of words.
Write a pseudocode for a divide-and-conquer algorithm for finding the position of the largest element in an array of n numbers.
Find out whether there is an assignment of true/false values to the literals such that at least a*m clauses will be true. Note that 3-SAT(1) is exactly the 3-SAT problem. Give an O(m*n)-time algorithm that outputs a satisfying assignment for 3-S..
Using dynamic programming, write an algorithm to find the maximum sum of contiguous sublist of a given list of n real values.
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