Table of Contents
- 1 How many passes are required to sort a list with 5 elements?
- 2 How many comparisons are needed to sort 5 elements if a straight selection sort is used and array is already in the opposite order?
- 3 How many passes are required to sort the array using bubble sort if there are 4 elements in the array?
- 4 How many passes are there in bubble sort which contains n elements?
- 5 How many comparisons are required in selection sort to sort a file if the file is sorted in reverse order?
- 6 How many passes are required to sort a file of size and by bubble sort method?
- 7 Which is the correct answer for selection sort?
- 8 How is minimum element picked in selection sort?
How many passes are required to sort a list with 5 elements?
Maximum number of passes is equal to the number of elements. Minimum number of passes is 2. If no of element is 5 means, you require 4 passes.
How many passes does selection sort require?
Question: How many passes and iterations requires in selection sort and bubble sort? Answer: N-1 passes, N – number of elements.
How many comparisons are needed to sort 5 elements if a straight selection sort is used and array is already in the opposite order?
+ 2 + 1 = n(n − 1) / 2 ∈ Θ(n^2) comparisons. So, for 5 elements, it’d be 5*4/2 = 20/2 = 10 (note “none of the loops depend on the data in the array”, so the fact that it’s in descending order doesn’t play a role in the number of comparisons).
How many passes are require in bubble sort when the size of array is 8?
Note: Bubble sort with n element required n – 1 passes.
How many passes are required to sort the array using bubble sort if there are 4 elements in the array?
Three passes will be required; First Pass. ( 5 1 4 2 8 ) → ( 1 5 4 2 8 ), Here, algorithm compares the first two elements, and swaps since 5 > 1.
How many passes are there in insertion sort?
N-1 passes
1. How many passes does an insertion sort algorithm consist of? Explanation: An insertion algorithm consists of N-1 passes when an array of N elements is given.
How many passes are there in bubble sort which contains n elements?
To analyze the bubble sort, we should note that regardless of how the items are arranged in the initial list, n−1 passes will be made to sort a list of size n.
How many passes does an insertion sort algorithm consist of?
How many passes does an insertion sort algorithm consist of? Explanation: An insertion algorithm consists of N-1 passes when an array of N elements is given.
How many comparisons are required in selection sort to sort a file if the file is sorted in reverse order?
Part (a) of Figure 5.15 shows that 10 comparisons are required to sort the five items when they are originally arranged in reverse sorted order.
How many passes are needed in bubble sort?
Three passes will be required; First Pass.
How many passes are required to sort a file of size and by bubble sort method?
How many passes does an insertion sort algorithm consists of MCQ?
An insertion algorithm consists of N-1 passes when an array of N elements is given. Which of the following algorithm implementations is similar to that of an insertion sort?
Which is the correct answer for selection sort?
10 should be the correct answer. Selection sort is not difficult to analyze compared to other sorting algorithms since none of the loops depend on the data in the array. Selecting the lowest element requires scanning all n elements (this takes n − 1 comparisons) and then swapping it into the first position.
How many comparisons are needed to sort 5 elements?
Solution:There are 5! = 120 possible outcomes. Therefore a binary tree for the sorting procedure will have at least 7 levels. Indeed, $2^h$ ≥ 120 implies $h $ ≥ 7. But 7 comparisons is not enough. The least number of comparisons needed to sort (order) five elements is 8.
How is minimum element picked in selection sort?
In every iteration of selection sort, the minimum element (considering ascending order) from the unsorted subarray is picked and moved to the sorted subarray. Recommended: Please solve it on “ PRACTICE ” first, before moving on to the solution.
What are the number of swaps required in selection sort for?
Selection sort is the algorithm which takes minimum number of swaps, and in the best case it takes ZERO (0) swaps, when the input is in the sorted array like 1,2,3,4. But the more pertinent question is what is the worst case of number of swaps in selection sort?