2023 Task Background This assignment is to include a revised version of parts I IV from week 4 plus Part V | Assignment Collections

Computer Science 2023 Analysis of Algorithms

2023 Task Background This assignment is to include a revised version of parts I IV from week 4 plus Part V | Assignment Collections

Task Background: This assignment is to include a revised version of parts I-IV from week 4, plus Part V, described below. In part V, you are asked to demonstrate the procedures of data-processing algorithms and discuss their runtime.

Parts I-IV

Review and revise your Week 4 Individual Project as needed based on comments from your instructor. NOTE: Submit these parts again even if you made no changes were necessary from the previous project.

Part V

Algorithm Analysis

  • Consider searching algorithms on the following array of data:

    [22 21 9 4 16 2 10 14 20 31 26 19 17 28 8 13]

    Suppose you want to implement a searching algorithm to see if the data set contains the number 19. Demonstrate how the search would go if you used:

    • A sequential search
    • A binary search 

    State the runtime for each of the searches, in this example, and for general data sets of size n. Address the issue of the order of the data in binary searching.

  • Suppose an algorithm that processes a data set of size 8 has a runtime of 72. The same algorithm has a runtime of 110 when applied to a data set of size 10; and when applied to a data set of size 20, it has a runtime of 420. Using big-O notation, state the runtime for this algorithm for the general case of a data set of size n
  • Suppose you develop an algorithm that processes the first element of an array (length of n), then processes the first 2 elements, then the first 3 elements, and so on, until the last iteration of a loop, when it processes all elements. Thus, if n = 4, the runtime would be 1 + 2 + 3 + 4 = 10. 
    • Create a table that depicts the runtime for arrays of length 1 to 10. Would you expect the general runtime to be O(n), O(n2), O(n3), or some other function of n? Explain.

 

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