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For each algorithm, give a reasonable big-O bound on its worst-case running time. Omit unnecessary terms...
Give an algorithm with the following properties. • Worst case running time of O(n 2 log(n)). • Average running time of Θ(n). • Best case running time of Ω(1).
List the worst case and average case Big O for each algorithm below and describe how the algorithm works. You can diagram or write a short paragraph. Bubble Sort Modified Bubble Sort Insertion Sort Merge Sort Selection Sort Shell Heap Quick
4. Big-Oh and Rune time Analysis: describe the worst case running time of the following pseudocode functions in Big-Oh notation in terms of the variable n. howing your work is not required (although showing work may allow some partial t in the case your answer is wrong-don't spend a lot of time showing your work.). You MUST choose your answer from the following (not given in any particular order), each of which could be re-used (could be the answer for...
Write a recurrence relation describing the worst case running time of each of the following algorithms, and determine the asymptotic complexity of the function defined by the recurrence relation. Justify your solution by using substitution or a recursion tree. You may NOT use the Master Theorem. Simplify your answers, expressing them in a form such as O(nk) or (nklog n) whenever possible. If the algorithm takes exponential time, then just give an exponential lower bound using the 2 notation. function...
Describe the worst case running time of the following pseudocode functions in Big-Oh notation in terms of the variable n. Show your work b) void func(int n) { for (int i = 0; i < n; i = i + 10) { for (int j = 0; j < i; ++i) { System.out.println("i = " + i); System.out.println("j = " + j);
For each problems segment given below, do the following: Create an algorithm to solve the problem Identify the factors that would influence the running time, and which can be known before the algorithm or code is executed. Assign names (such as n) to each factor. Identify the operations that must be counted. You need not count every statement separately. If a group of statements always executes together, treat the group as a single unit. If a method is called, and...
please directly show me the answers 8) (20 pts) Running times. Each question has 2pts. A. Can be solved in linear time in the worst case. B. Can be solved in polynomial time in the worst case. C. Can be solved in exponential time in the worst case. D. Cannot be solved/computed with any algorithm Match each task below with the best-matching description above. For the purposes of this question, assume PNP. Find the shortest paths from source to other...
What is the worst-case asymptotic time complexity of the following divide-andconquer algorithm (give a Θ-bound). The input is an array A of size n. You may assume that n is a power of 2. (NOTE: It doesn’t matter what the algorithm does, just analyze its complexity). Assume that the non-recursive function call, bar(A1,A2,A3,n) has cost 3n. Show your work! Next to each statement show its cost when the algorithm is executed on an imput of size n abd give the...
What is the worst-case asymptotic time complexity of the following divide-andconquer algorithm (give a Θ-bound). The input is an array A of size n. You may assume that n is a power of 2. (NOTE: It doesn’t matter what the algorithm does, just analyze its complexity). Assume that the non-recursive function call, bar(A1,A2,A3,n) has cost 3n. Show your work! Next to each statement show its cost when the algorithm is executed on an imput of size n abd give the...
Need to find number of elementary expressions in terms of n, not looking for Big O complexity. 4. Work out the number of elementary operations in the worst possible case and the best possible case for the following algorithm (justify your answer): 0: function Nonsense (positive integer n) 1: it1 2: k + 2 while i<n do for j+ 1 to n do if j%5 = 0 then menin else while k <n do constant number C of elementary operations...