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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.
In this programming assignment you will implement an open hash table and compare the performance of four hash functions using various prime table sizes.
Explain how will use a search tree to find the solution.
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Write a recursive function to determine if a binary tree is a binary search tree.
Determine the mean salary as well as the number of salaries.
Currency Conversion Development
WSDL service that receives a request for a stock market quote and returns the quote
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The report is divided into four main parts. The introduction about sample, hold amplifier and design, bootstrap switch design followed by simulation results.
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