I want to solve them as algorithms 1-Write a steps to search for a node contain a given value in a S.L.L.L. its head is given by pointer variable (First) 2-Write Recursive function to count number of nodes in a given S.L.L.L. 3-Write a steps to count number of nodes contain odd number in a given S.L.L.L. its head is given by pointer variable (First). 4-Write a steps to test values stored in S.L.L.L. if it is in ascending order or not.

I want to solve them as algorithms 1-Write a steps to search for a node contain a given value in a S.L.L.L. its head is given by pointer variable (First) 2-Write Recursive function to count number of nodes in a given S.L.L.L. 3-Write a steps to count number of nodes contain odd number in a given S.L.L.L. its head is given by pointer variable (First). 4-Write a steps to test values stored in S.L.L.L. if it is in ascending order or not.

C++ Programming: From Problem Analysis to Program Design

8th Edition

ISBN:9781337102087

Author:D. S. Malik

Publisher:D. S. Malik

Chapter15: Recursion

Section: Chapter Questions

Problem 6PE

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Recursion can be direct or indirect. It is direct when a function calls itself and it is indirect recursion when a function calls another function that then calls the first function. To illustrate solving a problem using recursion, consider the Fibonacci series: - 1,1,2,3,5,8,13,21,34...The way to solve this problem is to examine the series carefully. The first two numbers are 1. Each subsequent number is the sum of the previous two numbers. Thus, the seventh number is the sum of the sixth and fifth numbers. More generally, the nth number is the sum of n - 2 and n - 1, as long as n > 2.Recursive functions need a stop condition. Something must happen to cause the program to stop recursing, or it will never end. In the Fibonacci series, n < 3 is a stop condition. The algorithm to use is this: 1. Ask the user for a position in the series.2. Call the fib () function with that position, passing in the value the user entered.3. The fib () function examines the argument (n). If n < 3…
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The first examples of recursion are the mathematical functions factorial and fibonacci. These functions are defined for non-negative integers using the following recursive formulas:factorial(0) = 1factorial(N) = N*factorial(N-1) for N > 0fibonacci(0) = 1fibonacci(1) = 1fibonacci(N) = fibonacci(N-1) + fibonacci(N-2) for N > 1Write recursive functions to compute factorial(N) and fibonacci(N) for a given non-negative integer N, and write a main() routine to test your functions.(In fact, factorial and fibonacci are really not very good examples of recursion, since the most natural way to compute them is to use simple for loops. Furthermore, fibonacci is a particularly bad example, since the natural recursive approach to computing this function is extremely inefficient.)
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