Implement the function prototype for binary search below, where a[] is the array to be searched through, t is the target value, I and r are the left bound and the right bound of the array. Given the following array with t=19, list all activations. What is the complexity of the binary search function? (15 Points) -9 -5 -2 7 11 17 19 21 25 27 31 37 41 1 3 3 4 5 6 7 8 9 10 11 12 13 a index 01 2 14 15 int search(int a[], int t, int I, int r){)
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can you simply just tell me the binary search complexity please
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- Implement a range function for a dynamic array which returns a new dynamic array that is a subset of the original. input parameters: array - (the array and any related parameters) start - index of the first elementend - index of the last elementInterval - An integer number specifying the incrementation of index This function returns a new dynamic array containing the elements from the start thru the end indices of the original array.All array indexing must be done using pointer arithmetic. For example, given the array: 49 96 99 47 76 29 22 16 30 22 If the start and end positions were 5 and 9 with step 2, return a new dynamic array: 29 16 22 Please use following main to test your function. int main(){int *p = new int[10]{49,96,99,47,76,29,22,16,30,22}; int *q = range(p,10,5,9,2);for(int i=0;i<3;i++) cout<<q[i]<<" "; // print 29 16 22 cout<<endl;delete [] q;q = range(p,10,1,8,3); for(int i=0;i<3;i++)cout<<q[i]<<" "; // print 96 76 16 cout<<endl;…5. Implement the binary search function below that returns the index of the target value in an integer array. int search(int a[], int t, int l, int r); Given the binary search function in question 5 and the array a below, list all activations when calling search(a, 19, 0 15). -9 -5 -2 0 1 3 7 11 17 19 21 25 27 31 37 41 a index 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15Implement a function GetMinimumCutSegments(int[] arr, int k) that takes in an array arr of positive integers and an integer k, and returns the minimum number of contiguous segments of the array that must be concatenated to form an array of size k. The function should return -1 if it is not possible to create an array of size k by concatenating contiguous segments of the input array. Example: Input: [1, 2, 3, 4], 6 Output: 2 Explanation: The minimum number of contiguous segments that must be concatenated to form an array of size 6 is 2. The two segments that can be concatenated are [1, 2] and [3, 4]. Input: [1, 2, 3, 4], 7 Output: -1 Explanation: It is not possible to create an array of size 7 by concatenating contiguous segments of the input array. Constraints: The input array arr will have at most length 100. The integer k will be at least 1 and at most 10^6. Can you write a C# function that solves this problem? public int GetMinimumCutSegments(int[] arr, int k) { // Your code…
- An array with any number of elements is said to be repeating if any two or more of the elements are appearing in sequential an indexes after each other.Write a C++ function that accepts an integer array and returns 1 or “Repeating” if it is a repeating array, otherwise it returns 0 or “Not Repeating”. For Instance:2, 3, 5, 6, 7, 7, 7, 6, 8, 10 - Repeating2, 3, 4, 6, 4, 6, 4, 7, 8, 9 - Not repeatingWrite a function that receives a vector of integers already sorted in ascending order, an integer n representing the number of elements in this vector, and an integer b. Implement the sequential search algorithm to look for the integer b in the vector. The binary search works as follows: you must look for the element in the position exactly in the half of the vector, if it is the searched one, it returns the number of tests done so far, if it is not the searched one, calculate the midpoint of the half of the vector after assess whether the searched value is greater or less than the value at the middle position. Not finding the value searched, the function must return 0. The name of the function will be called "busca_bin". int bin_search(int array[], int n, int b){//code}Write a function that receives a vector of integers already sorted in ascending order, an integer n representing the number of elements in this vector, and an integer b. Implement the sequential search algorithm to look for the integer b in the vector. The binary search works as follows: you must look for the element in the position exactly in the half of the vector, if it is the one searched for it returns the number of tests done so far, if it is not the searched one, calculate the midpoint of the half of the vector after assess whether the searched value is greater or less than the value at the middle position. Not finding the value searched, the function must return 0. The name of the function will be called "busca_bin". Program in C.
- Program in C. Write a function that receives a vector of integers already sorted in ascending order, an integer n representing the number of elements in this vector, and an integer b. Implement the sequential search algorithm to look for the integer b in the vector. The binary search works as follows: you must look for the element in the position exactly in the half of the vector, if it is the searched one, it returns the number of tests done so far, if it is not the searched one, calculate the midpoint of the half of the vector after assess whether the searched value is greater or less than the value at the middle position. Not finding the value searched, the function must return 0. The name of the function will be called "busca_bin". int bin_search(int array[], int n, int b){//code}Implement the following function, without using any data structure. /* Given two vectors of chars, check if the two vectors are permutations of each other, i.e., they contains same values, in same or different order.e.g., V1=[‘a’,’b’,’a’] and V2=[‘b’,’a’,’a’] stores same multi-set of data points: i.e., both contains two ‘a’, and one ‘b’. e.g., V3=[‘a’,’c’,’t’,’a’] and V4=[‘a’,’c’,’t’] are not same multi-set. V3 contains two ‘a’s, while V4 has only one ‘a’. Note: when considering multiset, the number of occurrences matters. @param list1, list2: two vectors of chars @pre: list1, list2 have been initialized @post: return true if list1 and list2 stores same values (in same or different order); return false, if not. */ bool SameMultiSet (vector<char> list1, vector<char> list2)Write a template version of the iterative binary search algorithm from Display 13.8 which only searches an array of integers for an integer key. Specify requirements on the template parameter type. Discuss the requirements on the template parameter type.
- Write a recursive function named binarySearch that accepts a reference to a sorted vector of integers and an integer target value and uses a recursive binary search algorithm to find and return an index at which that target value is found in the vector. If the target value is not found in the vector, return -1. The following code shows some example calls and their expected return values: // index 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16vector<int>v {-4, 2, 7, 10, 15, 20, 22, 25, 30, 36, 42, 50, 56, 68, 85, 92, 103};intindex=binarySearch(v, 42); // 10intindex=binarySearch(v, 66); // -1 You should assume that the vector's elements are already sorted; you do not need to handle the case of an unsorted vector. Your function must be recursive and must use a binary search algorithm. Do not use loops or auxiliary data structures.Implement substringList() that will produce the collection of words from the 1D array B that has substrings equivalent to the string key. The resulting collection should be stored in array C and this should contain only the unique set of words. The function returns the resulting total number of elements in array C. For your reference, a substring is a contiguous sequence of characters within a string. As an example, the strings “app”, “ppl”, “apple”, and “e” are among the substrings from the string “apple”. But, strings “ale” are “elppa” are not substrings from string “apple”. key = "or" array B = {"it's", "today", "now", "or", "forever", "today", "ACT"} array C should be {"or", "forever"} Rules: You can only use strcmp, strcat, and strcpy Maximize the use of loops (e.g., for) you can create local variables that can aid youWrite a function biggest_gap(L) that takes a list L of real numbers or integers and finds the largest difference |a−b| between two adjacent elements a and b. The function should return |a−b| and the index of the second element in the list. As an example, a correctly written biggest_gap should return 25,2 when run on L=[7, 13, 38, 43, 53]. Test your function on the array A and show the result. A = [12, 45, 23, 22, 42, 15, 17, 15, 73, 36, 7, 13, 38, 43, 53, 86, 40, 45, 63, 74]