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Question: Create a big-inteter calculator program that permits the user to enter two large integers and the operation to be performed and that calls the appropriate function to carry out the designated operation.
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.
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.
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
Assume that queue is a queue type object and the size of the array-implementing queue is 100. Also, assume that the value of the queueFront is 25 and the value of queueRear is twenty-five.
How does he calculate the signature on each of m1j mod n (for positive integer j), m1-1 mod n, m1*m2 mod n, and in general m1j*m2k mod n (for arbitrary integers j and k)?
The 2-most important design issues that are specific to character string types are the given, Should strings be simply a special kind of character array or a primitive type?
If Encrypt-It-Rite would like to increase average cracking time to at least 100 years, determine the minimal length of the key?
Make two single dimension arrays that contain ten floating point numbers in each array. Make a third single dimension array to hold a sum.
Using the FIFO page removal algorithm, do a page trace analysis indicating page faults with asterisks (*). Then compute the failure and success ratios.
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.
Write a method singleParent, which returns number of nodes in a binary tree that have only one child.
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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