For the following recursive implementation of a method to compute the Fibonacci Sequence for an integer n, identify the line number(s) that comprise the three parts of a recursive algorithm: 1. public static long fibonacci(int n) { 2. if(n == 1) 3. return 1; 4. else if (n == 2) 5. return 1; 6. else 7. { long fibNminus1 = fibonacci(n - 1); long fibNminus2 = fibonacci(n - 2); 8. 9. long fibN = fibNminus1 + fibNminus2; 10. return fibN; 11. } 12.} + lines 2 and 4 a. General solution lines 7 and 8 b. Reduced problem + line 9 C. Base case

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
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For the following recursive implementation of a method to compute the Fibonacci Sequence for an integer n, identify the line number(s) that
comprise the three parts of a recursive algorithm:
1. public static long fibonacci(int n) {
2. if(n == 1)
3.
return 1;
4. else if (n == 2)
5.
return 1;
6. else
7. { long fibNminus1 = fibonacci(n - 1);
8.
long fibNminus2 = fibonacci(n - 2);
9.
long fibN = fibNminus1 + fibNminus2;
10. return fibN;
11. }
12.}
+ lines 2 and 4
a. General solution
* lines 7 and 8
b. Reduced problem
+ line 9
c. Base case
Transcribed Image Text:For the following recursive implementation of a method to compute the Fibonacci Sequence for an integer n, identify the line number(s) that comprise the three parts of a recursive algorithm: 1. public static long fibonacci(int n) { 2. if(n == 1) 3. return 1; 4. else if (n == 2) 5. return 1; 6. else 7. { long fibNminus1 = fibonacci(n - 1); 8. long fibNminus2 = fibonacci(n - 2); 9. long fibN = fibNminus1 + fibNminus2; 10. return fibN; 11. } 12.} + lines 2 and 4 a. General solution * lines 7 and 8 b. Reduced problem + line 9 c. Base case
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