REMINDER: Every recursive function must have one or more base cases, - The general (recursive) case must eventually be reduced to a base case (terminating condition), - The base case stops the recursion, - Every recursive cal has its own copy of parameters and the local variables [1). - A recursive function is a function that calls itself (5). Let a be an array of integers. Present recursive algorithms and write their C mplementations to compute: the maximum (minimum) element of the array, • the sum (product) of the elements of the array, • the average of the elements of the array HINT: Use functions having the following prototypes: name_of_the_function (int al 1, int n): For example, function that computes maximum/minimum element in the array can pe named as find_max()/ find_min ( ).
REMINDER: Every recursive function must have one or more base cases, - The general (recursive) case must eventually be reduced to a base case (terminating condition), - The base case stops the recursion, - Every recursive cal has its own copy of parameters and the local variables [1). - A recursive function is a function that calls itself (5). Let a be an array of integers. Present recursive algorithms and write their C mplementations to compute: the maximum (minimum) element of the array, • the sum (product) of the elements of the array, • the average of the elements of the array HINT: Use functions having the following prototypes: name_of_the_function (int al 1, int n): For example, function that computes maximum/minimum element in the array can pe named as find_max()/ find_min ( ).
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Question
C
![REMINDER:
- Every recursive function must have one or more base cases,
- The general (recursive) case must eventually be reduced to a base case (terminating condition),
- The base case stops the recursion,
- Every recursive call has its own copy of parameters and the local variables [1),
-A recursive function is a function that calls itself (5).
Let a be an array of integers. Present recursive algorithms and write their C
implementations to compute:
the maximum (minimum) element of the array,
• the sum (product) of the elements of the array,
• the average of the elements of the array
HINT: Use functions having the following prototypes:
<retura type> name_of_the_function (int al 1, int n);
For example, function that computes maximum/minimum element in the array can
be named as find_max()/ find min ().](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F939084f1-4597-4518-8b24-be01fbe56b5d%2Fdc06d779-434a-4b9a-ac10-df5e92194efc%2Fn4fn4ji_processed.jpeg&w=3840&q=75)
Transcribed Image Text:REMINDER:
- Every recursive function must have one or more base cases,
- The general (recursive) case must eventually be reduced to a base case (terminating condition),
- The base case stops the recursion,
- Every recursive call has its own copy of parameters and the local variables [1),
-A recursive function is a function that calls itself (5).
Let a be an array of integers. Present recursive algorithms and write their C
implementations to compute:
the maximum (minimum) element of the array,
• the sum (product) of the elements of the array,
• the average of the elements of the array
HINT: Use functions having the following prototypes:
<retura type> name_of_the_function (int al 1, int n);
For example, function that computes maximum/minimum element in the array can
be named as find_max()/ find min ().
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