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A mission-critical production system has n stages that have to be performed sequentially; stage i is performed by machine Mi.Each machine Mi has a probability ri of functioning reliably and a probability (1 - ri) of failing (and the failures are independent). Therefore, if we implement each stage with the single machine, the probability that the whole system works is r1 × r2 × · · · × rn. To improve this probability we add redundancy, by having mi copies of the machine Mi so that stage i can be performed by mi independent copies. Each machine has a nonnegative cost ci, and there is a total budget B to buy machines.Given the probabilities r1, · · · , rn, the costs c1, · · · , cn, and the budget B, ?nd the redundancies m1, · · · , mn that are within the available budget and that maximize the probability that the system works correctly. Devise an ef?cient algorithm.You can assume the costs ci and the budget B are integers.
Write a C++ class which implements stack by using a dynamically allocated array. Initial size of particular stack must be determined when it is created.
Design a GUI and implement Tic Tac Toe game in java
Using the FIFO page removal algorithm, do a page trace analysis indicating page faults with asterisks (*). Then compute the failure and success ratios.
Determine the mean salary as well as the number of salaries.
In this programming assignment you will implement an open hash table and compare the performance of four hash functions using various prime table sizes.
Design an algorithm to produce a list of customers from the Glad Rags Clothing Company's customer master file. Each record on the customer master file contains the customer's number.
Write a program to simulate a grocery store checkout counter. Construct one long queue from which customers dequeue to the next available counter.
Identify at least two data structures that are used to organize a typical file cabinet. Why do you feel it is necessary to emulate these types of data structures in a computer program?
Describe sorting algorithms and how they work
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.
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.
Determine hash value of modified file look like, as compared with original hash value?
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