How many recursive calls are made to the function NumSeries? #include void NumSeries(int num) { if (num 1) == printf("%d ", num); else { NumSeries(num / 2); %3D printf("%d ", num); } } int main(void) { NumSeries(5); return 0; }
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- What type of recursion is used in the following function? int f(int n){ if (n==1) return 1; else return n+f(n-1); } Tail recursion Multiple recursion Indirect recursion Non-tail recursionIn C++ Consider the following recursive function (Chapter 17, #9, modified) void recFun(int x) { if (x > 10) { recFun(x / 10); cout<< x % 10; } else cout<< x; } How can the code be modified so that the sum of all digits is printed?What is the return value of the function call BS(array, 0, 9, 45), where array is an array declared as int array[]={3, 10, 13, 20, 35, 45, 67, 77, 82, 90}; The recursive function BS is defined as: int BS(int array[], int first, int last, int value) { int mid; if (first > last) return -1; else { mid = (first + last) / 2; if (value == array[mid]) return mid; else if (value < array[mid]) return BS(array, first, mid - 1, value); else if (value > array[mid]) return BS(array, mid + 1, last, value); }} Question 9 options: 2 3 8 5
- Convert the following function to one that uses recursion. void sign(int n) { while (n > 0) {cout << "No Parking\n"; n--;} }Demonstrate the function with a driver program.Create a recursive function that simulates the range function. For example: Enter the range (begin, end, increment) separated by spaces: 3 15 3 [3,6,9,12]What is the return value of the function call Comp(4, 5), given the recursive function Comp defined below: int Comp(int a, int b) { if (a + b <= 6) return 3; else return Comp(a-1, b) + Comp(a, b-1); }
- Write a RECURSIVE function, without using any loops, that prints the contents of a matrix with 3 columns. The function should take the matrix and the number of rows as arguments. void print_matrix(int arr[][3], int num_rows);Write C++ code. Write a recursive function, reverseDigits, that takes an integer as a parameter and returns the number with the digits reversed. Write output also.For function addOdd(n) write the missing recursive call. This function should return the sum of all postive odd numbers less than or equal to n. Examples: addOdd(1) -> 1addOdd(2) -> 1addOdd(3) -> 4addOdd(7) -> 16 public int addOdd(int n) { if (n <= 0) { return 0; } if (n % 2 != 0) { // Odd value return <<Missing a Recursive call>> } else { // Even value return addOdd(n - 1); }}
- Write a recursive function named “oddRec” that takes the address of the array and the number of elements as a parameter and returns the number of odd numbers in the array. (Do not use global variable)Write a recursive function diff which takes two positive integer arguments (x and y) and returns |x – y|. You may not perform an x - y calculation anywhere in the function! Example calls: diff(3, 7) returns 4; diff(7,3) returns 4 In JAVAExplain the functionality of below recursive functions. static void fun1(int n) { int i = 0; if (n > 1) fun1(n - 1); for (i = 0; i<n; i++) System.out.print(" *"); } 2. int LIMIT = 1000; void fun2(int n) { if (n<=0)return; if (n>LIMIT)return; System.out.print( String.format("%d", n)); fun2(2*n); System.out.print( String.format("%d", n)) }