1. Show the steps of INSERTION SORT for the following array. S 0 R T I N G
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- Using selection sort, Sort the following array from greatest to least write down what the array AA and the sortedsorted array will look like at each step.Show steps of insertion sort for the given array. You may need to add more rows to the table.Sort the array (D, G, J, F, A, C) using selection sort (show the array after each step).
- 1. Sorting• Begin by filling an array with random numbers:import numpy as npnp.random.seed(1012)DATASIZE = 1000MAX_VALUE = 10000000data = np.random.randint(0, MAX_VALUE, size=DATASIZE)• Write a function that is passed a numpy array. The function should walkthrough the array element-by-element, comparing the current element tothe next element. Swap if the next is smaller than the current – sortingthese two elements.• Write a second function that calls the above function n times, where n isthe number of elements (size) of the array. Pass the same numpy arrayeach time. 2. Bubble Sort• The sort from part 1 can be improved. If the data passed to be sorted isalready sorted, it still performs all of the work, as if the array was notsorted.Make two improvements:• Change the first function (the one that does the comparisons), so that it returns aboolean that states whether the array is sorted. Make use of that boolean to stopcalling the first function if the array is sorted.• Consider…1. Sorting• Begin by filling an array with random numbers:import numpy as npnp.random.seed(1012)DATASIZE = 1000MAX_VALUE = 10000000data = np.random.randint(0, MAX_VALUE, size=DATASIZE)• Write a function that is passed a numpy array. The function should walkthrough the array element-by-element, comparing the current element tothe next element. Swap if the next is smaller than the current – sortingthese two elements.• Write a second function that calls the above function n times, where n isthe number of elements (size) of the array. Pass the same numpy arrayeach time.Binary Search in descending order We have learned and practiced the implementation of the binary search approach that works on an array in ascending order. Now let’s think about how to modify the above code to make it work on an array in descending order.
- Please Help me with This Question We are given two sorted arrays (all elements are in ascending order. We need to merge these two arrayssuch that the initial numbers (after complete sorting) are in the first array and the remaining numbers are inthe second array.3. Selection Sort• The idea in a selection sort is that you locate the largest item out of a set ofunsorted items, and move it into position at the end of the unsorted items. Asorted region grows one item at a time, while an unsorted region shrinks.• As done in Part 1, fill an array with random numbers.• Write a function that locates the largest element in the portion of the arraybeginning at the start of the array, up to a given index, and swaps the largestitem with the item at the given index.• E.g. If searching a[0] to a[7] locates the largest item at a[4], a[4] and a[7] would beswapped.• Write a second function that calls the first function repeatedly, until the entirearray is sorted. (Each time the first function is called, it will search one fewerelement)Consider the algorithm for insertion sort shown below. The input to this algorithm is an array A. You must assume that indexing begins at 1. Follow this algorithm for A[1..4] =< 7, 9, 6, 8 >. Specifically, please indicate the contents of the array after each iteration of the outer for loop.
- Q.No.1. In computer science, binary search, also known as half-interval search, is a search that finds the position of a target value within a sorted array. Binary search compares the target value to the middle element of the array. Develop the pseudo code that takes any number from user and performs Binary Search.Given the following set: {b, f, g, h, a, c} You are required to write a C++ programming code that will perform the following operations on the given elements. Write an array code in C++ that will: • Print the first and the last "sorted" character. [5] • Add character "z" in the given array, then print the new set array. [5]Consider the algorithm for insertion sort shown below. The input to this algorithm is an array A. You must assume that indexing begins at 1.
