Discuss why and under what conditions bubble sort may be inefficient when the array to be sorted is very large. Be sure to include O-notation and a mathematical example of the increase in computation when increasing by 1

Define Selection Sort and Bubble Sort algorithms.  How would you sort the following array using selection and bubble sort algorithms.   What is the time complexity of each algorithms? a=[4, 2, 6, 5]

Create and test assumptions regarding the running times of insertion sort and selection sort for arrays with just two key values, assuming the values are equally likely to occur.

Question 5: Professor Bond has developed the following algorithm that he claims is going to be a break through in computer science. 1 23400 HER 2 { 6 7 8 9 10 11 Assuming array is zero indexed, A[0] is the first and A[n-1] is the last element, the algorithm is as follows: mystery Function (A, n) 12 13 } int last Pos=n-1; while (last Pos > 0) { } int maxPos=0; for (int i=0; i A[maxPos]) i; maxPos = swap (A, maxPos, lastPos); last Pos last Pos - 1; - Given all of this, answer the following questions. Explain what the algorithm does in plain English. Why does the while loop in the algorithm's pseudocode iterate over all ele- ments but the last, rather than for all elements? (c) (d) What is the best-case of this algorithm? What is the (...) bound on the running time of the best-case of this algorithm? What is the worst-case of this algorithm? What is the (...) bound on the running time of the worst-case of this algorithm?

What is the time complexity (in big-O notation) of binary search in a sorted array containing m (m >0) numbers? Why is the insertion not supported for unsorted array? What are the fundamental operations of an unsorted array?

Note that this is also a Data Structure question.