Write down the recursive binary search algorithm
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Q1: Write down the recursive binary search
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- CS211 Non-recursive solution for Towers of Hanoi Using the algorithm discussed in class, write an iterative program to solve the Towers of Hanoi problem. The problem: You are given three towers a, b, and c. We start with n rings on tower a and we need to transfer them to tower b subject to the following restrictions: 1. We can only move one ring at a time, and 2. We may never put a larger numbered ring on top of a smaller numbered one. There are always 3 towers. Your program will prompt the user for the number of rings. Here is the algorithm. Definition: A ring is "available" if it is on the top of one of the towers. Definition: The "candidate" is the smallest available ring that has not been moved on the most recent move. The first candidate is ring 1. The Algorithm: 1. Find the candidate. 2. Move the candidate (right or left, depending if the number of rings is odd or even) to the closest tower on which it can be placed. Move "around the circle" if necessary. 3. If not done, go back…1. Rewrite the Bubble sort to use recursion. 2. Use the time(0) function to determine how many seconds it takes to sort a vector using the recursive method. 3. Use the time(0) function to determine how many seconds it takes to sort a vector using the non-recursive method described in the videos. Run the sort test on vectors containing random integers. You should sort vectors of the following sizes: 100 elements, 1000 elements, 5,000 elements, 10,000 elements and 50,000 elements. Was the recursive method able to work on vectors of each of those sizes? If not, explain why it errored. 4. Create a class that will store a vector of planets (See the Planet assignment). Your class will have functions to add a planet, delete a planet and sort the planets. The class must utilize the insertion sort.1. Rewrite the Bubble sort to use recursion. 2. Use the time(0) function to determine how many seconds it takes to sort a vector using the recursive method. 3. Use the time(0) function to determine how many seconds it takes to sort a vector using the non-recursive method described in the videos. Run the sort test on vectors containing random integers. You should sort vectors of the following sizes: 100 elements, 1000 elements, 5,000 elements, 10,000 elements and 50,000 elements. Was the recursive method able to work on vectors of each of those sizes? If not, explain why it errored.
- def removeMultiples(x, arr) - directly remove the multiples of prime numbers (instead of just marking them) by creating a helper function. This recursive function takes in a number, n, and a list and returns a list that doesn’t contain the multiples of n.def createList(n) - a recursive function, createList(), that takes in the user input n and returns an array of integers from 2 through n (i.e. [2, 3, 4, …, n]). def Sieve_of_Eratosthenes(list) - a recursive function that takes in a list and returns a list of prime numbers from the input list.Template below: def createList(n): #Base Case/s #ToDo: Add conditions here for base case/s #if <condition> : #return <value> #Recursive Case/s #ToDo: Add conditions here for your recursive case/s #else: #return <operation and recursive call> #remove the line after this once all ToDo is completed return [] def removeMultiples(x, arr): #Base Case/s #TODO: Add conditions here for your…#python codecoud you provide comments and little explanation it would really help me to understandthankyouT/F 7. The recursive procedure for solving the Towers of Hanoi can only be used if the number of discs parameter is 7 or less.
- * allSame returns true if all of the elements in list have the same value. * allSame returns false if any two elements in list have different values. * The array may be empty and it may contain duplicate values. * * Your solution should contain at most one loop. You may not use recursion. * Your solution must not call any other functions. * Here are some examples (using "==" informally): * * * * * * * * true == allSame (new double[] { }) true == allSame(new double[] {11}) true == allSame (new double[] { 11, 11, 11, 11 }) false == allSame(new double[] { 11, 11, 11, 22 }) false == allSame (new double[] { 11, 11, 22, 11 }) true == allSame (new double[] { 22, 22, 22, 22 }) * */ public static boolean allSame (double[] list) { return StdRandom.bernoulli(); //TODO: fix thisCodeW For fun X C Solved https://codeworkou... 臺亂 CodeWorkout X272: Recursion Programming Exercise: Is Reverse For function isReverse, write the two missing base case conditions. Given two strings, this function returns true if the two strings are identical, but are in reverse order. Otherwise it returns false. For example, if the inputs are "tac" and "cat", then the function should return true. Examples: isReverse("tac", "cat") -> true Your Answer: 1 public boolean isReverse(String s1, String s2) { 2. if > 3. 4. else if > return true; return false; 5. 6. else { String s1first = String s2last return s1first.equals (s2last) && 51. substring(0, 1); s2, substring(s2.length() 1); 7. 8. 6. isReverse(s1.substring(1), s2.substring(0, s2.length() 1)); { 12} 1:11AM 50°F Clear 12/4/2021q17 use java
- 3. Largest: a recursive function that computes the largest value for an integer array of positiveand negative values. For example, for the array below, the function largest should return 22,which is the largest value in the array. You can assume there are no more 20 integers in thearray. Think of how to formulate the recurrence relation in this problem yourself.1- the following expression shows a recurrent relation. Write a recursive method in Java to compute the nth term An based on the definition. What will be the output for the term A5 ? An = 2n + An-1 Where n is integer such that n ≥ 0, and the base case A-1 = 5 2-for the array given below, trace the binary search algorithm to find target 43. Provide all steps to show how 43 will be searched. (Type your answer in the box) 12 22 32 40 43 59 66 70Program 2 Construct a BinarySearch class that contains recursive binary search static method. Test your recursive binary search on a sorted array holding 16 integers. Display the contents of the array before and after the sort method is called.
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