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You have n programs p1, ..., pn with size m1, ..., mn MB (mega bytes). You have a disk that can store up to W MB.W is less than the total size of the programs. You are asked to use a dynamic programming solution to store the programs onto the disk so as to maximize the disk space utilization. In other words, you want to find a subset of programs such that its total size is maximized but has to be less than C.
Define U[i,w] as the maximum disk utilization of a disk with capacity w MB and programs p1,...,pi to be selected for storing it on the disk. Write a recurrence for U[i,w] and identify the boundary condition.
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Design a Shannon-Fano code for the above three-symbol source alphabet shown above and find its code efficiency. Compare it with your answer in part (b)
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plan an algorithm that finds k smallest numbers of the whole G sorted in ascending order and has time complexity O(m*lg(m)) and spatial complexity O(m).
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The Course Project is comprised of several steps that will result in a completed, tested solution. Complete all steps of the development life cycle for a small project of your choosing.
What sort of code would you put into a function
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