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Question: The 2-most important design issues that are specific to character string types are the following: Should strings be simply a special kind of character array or a primitive type? If you were to design your own programming language, which approach would you take and why? Elaborate on the reasons based on real life programming scenarios.
Create a divide and conquer algorithm to solve problem. The time complexity of your algorithm must be O(nlgn) or better.
You have to design an O(n) time randomized Monte Carlo algorithm which computes an (1 + o)- approximate ham-sandwich cut with probability 1 - n-c for any given constant c > 0.
Creating a Binary Search Tree program - Finding the largest and smallest values in the tree Add two class methods
Acme Inc. is making next generation financial tracking program, and Alice has been provided the task of writing encryption component.
Make two single dimension arrays that contain ten floating point numbers in each array. Make a third single dimension array to hold a sum.
Write an algorithm for a program which will satisfy following requirements: - Asks a user how many numbers they want to calculate.
Suggest the algorithm which divides n objects of U into k clusters, making use of MST of a graph. Give a simple argument of correctness and bound on the running time of the algorithm you are proposing.
Think about the level of detail involved with creating a dataflow diagram, why should the narrative be prepared? Explain why do we need the questionnaire?
Assume your mother in law heard that you prepared the budget for the high school reunion picnic and has asked if you could help her to make a monthly household budget.
Give an algorithm to find the schedule that obtains the maximum amount of profit, assuming that all processing times are integers between 1 and n.
Can the speed in which data is transmitted have an adverse effect on fundamental business decisions? Yes, speed that is traveling at big rates of speed can have an affect on fundamental business decisions.
Illustrate that your algorithm from (a) is optimal by proving lower bound of n - k on number of comparisons required to solve the problem.
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