Given below is a recursive algorithm to compute r". The input r can be any real number. The input n is assumed to be a non-negative integer. Exponent ( r,n) 4Input: Real number r and a non-negative integer n. Output: r If (n-0), return (1) p: Exponent ( ?) Return ( rp) //The base case 7/The recursive call What missing input values should be used in the recursive call? O r. n) O (r. n-1) O (r-1, n) O (r-1. n-1)

Computer Networking: A Top-Down Approach (7th Edition)
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ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
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Given below is a recursive algorithm to compute r". The input r can be any real number. The input n is assumed to
be a non-negative integer.
Exponent ( r, n)
#Input: Real number r and a non-negative integer n.
+Output: r
If (n-0), return (1)
p: Exponent ( ? )
Return ( rp)
//The base case
7/The recursive call
What missing input values should be used in the recursive call?
O (r, n)
O (r, n-1)
O (r-1, n)
O (r-1. n-1)
Transcribed Image Text:Given below is a recursive algorithm to compute r". The input r can be any real number. The input n is assumed to be a non-negative integer. Exponent ( r, n) #Input: Real number r and a non-negative integer n. +Output: r If (n-0), return (1) p: Exponent ( ? ) Return ( rp) //The base case 7/The recursive call What missing input values should be used in the recursive call? O (r, n) O (r, n-1) O (r-1, n) O (r-1. n-1)
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