Write a C function that will take an array of integers as an argument and return the median value of the array.          Note - The given array will not be sorted, hence first you need to sort the given array.And calculate the median for both odd and even length arrays.

write a c++ program: Create an array with 11 integers, which will be randomly selected from the range of 0 to 100. Print the items of the array on screen as one line. Develop a function that takes the array as argument and perform these operations: -Find the minimum of array items and replace (swap) with first item of the array. -Find the maximum of array items and replace (swap) with last item of the array. -Find the average of array’s items and assign it to middle location of the array. The average of numbers should be calculated as an integer. (hint: static_cast<int>(float))

Declare 2D array whose size and elements must be according to the desire of user then perform the following functions on it Display a lower triangular matrix. Find the sum of an upper triangular matrix. DO IT IN C++

Please note global variables are not allowed to use in this assignment except of global constants.     Find Median. In statistics, the median of a set of values is the value that lies in the middle when the values are arranged in sorted order. If the set has an even number of values, then the median is taken to be the average of the two middle values. Write a C++ program that determines the median of a sorted array. In the main function, Declare and initialize two arrays. One array must contain an even number of values, for example {91, 71, 67, 78, 76, 82, 100, 89}. The other array must contain an odd number of values, for example {76, 71, 78, 67, 82}. Call a function named sortArray to sort the values in each array in ascending order. should take an array of numbers and an integer indicating the size of the array as the arguments, and sort the array in ascending order. This function does not return any value. Call another function named findMedian to find the median of the values in…