4. Fibonacci and Factorial Merging When two sorted arrays A and B defined as below are merged into one big sorted array C, return C[n] (mod) 12 (the remainder of the element with index n in C when divided by 12). A = {F |0 < i < 10000} B = {i!||0

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
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Write a C code.

4. Fibonacci and Factorial Merging
When two sorted arrays A and B defined as below are merged into one big sorted array C, return C[n] (mod) 12 (the
remainder of the element with index n in C when divided by 12).
A = {F |0 < i < 10000}
B = {i!||0 <is 1000}
• F is the i^th Fibonacci number. Fo=0,F;=1,F2=1..
• n! is the product of the first n numbers. E.g. 3! 3 x 2 x 1. You may assume that 0! = 1.
Indexing starts at 0 for all arrays, including C.
The input to this problem is an integer n.
Example: C[400] mod 12 = 10
Transcribed Image Text:4. Fibonacci and Factorial Merging When two sorted arrays A and B defined as below are merged into one big sorted array C, return C[n] (mod) 12 (the remainder of the element with index n in C when divided by 12). A = {F |0 < i < 10000} B = {i!||0 <is 1000} • F is the i^th Fibonacci number. Fo=0,F;=1,F2=1.. • n! is the product of the first n numbers. E.g. 3! 3 x 2 x 1. You may assume that 0! = 1. Indexing starts at 0 for all arrays, including C. The input to this problem is an integer n. Example: C[400] mod 12 = 10
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