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Design a greedy algorithm to solve the activity selection problem. Suppose there are a set of activities: a1, a2, ... an that wish to use a lecture hall. Each activity ai has a start time siand a finish time fi. A lecture hall can be used by only one activity at a time. Two activities can be scheduled in the same lecture hall if they are non-conflicting (fi<= sj or fj<= si) Your algorithm should find out the minimum number of lecture halls needed to hold all the activities. Write a program to implement your algorithm. For example: if the activities you need to schedule have the following start times and finish times,
4 76 97 81 31 42 53 7
then the output of your program is "the minimum number of lecture halls required is 3". Also indicate which activity will be scheduled in which lecture hall.
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.
Describe how the use of primitives helps remove ambiguities in an algorithm's representation.
"sort an array of 10,000 elements using quick sort algorithm as follows: sort the array using pivot as middle element of the array
Discuss how would you approach a backup and administration plan for hypothetical condition given below. With any network administration systems that should be installed for remote access in event of a network emergency.
Certain points along the road, so that every house is within four miles of one of the base stations. Give an efficient algorithm that achieves this goal using as few base stations as possible.
Generalize the 2-3 algorithms for INSERT and DELETE to K-J trees, where non-leaf vertices have between K and J children for fixed integers K >=2, and J>= 2K-1.
Calculate an arithmetic mean, median, and mode for up to fifty test scores. The information are contained in a text file. To determine the median, first sort the array.
RSA with three primes would also work: n = pqr, ?(n) = (p?1)(q?1)(r?1), gcd(e, ?(n)) = 1, and d = e^?1 (mod ?(n)).
You must store the words and the counts of the words in a single binary search tree and each word occurring in the text can only be stored once in the tree
Create the entity relationship diagram for your project database based on the initial data requirements.
Code Comments are used to identify the location of rubric objectives, Code Formatting is used to raise the readability of the HTML Code.
Describe the algorithm in psuedo-code. You should give thought to what data structures(s) make sense for e client implementation. Determine computational complexity of your algorithm.
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