,A+(N-1)·K) and compute the product of all elements For example, if N=3 and K=2, then Walter can create the ode to find the largest integer that divides X regardless c ne answer can be large, compute it modulo 10°+7.

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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There are two integers N and K. Walter wants to choose a starting positive integer A, create the sequence
(A, A+K, A+2·K,...,A+(N-1)·K) and compute the product of all elements of this sequence; let's denote
this product by X. For example, if N=3 and K=2, then Walter can create the sequence (4,6,8), for which
X=192.
Develop a python code to find the largest integer that divides X regardless of the value of A that Walter
chooses. Because the answer can be large, compute it modulo 10°+7.
Sample Input:
31
Sample Output:
Transcribed Image Text:There are two integers N and K. Walter wants to choose a starting positive integer A, create the sequence (A, A+K, A+2·K,...,A+(N-1)·K) and compute the product of all elements of this sequence; let's denote this product by X. For example, if N=3 and K=2, then Walter can create the sequence (4,6,8), for which X=192. Develop a python code to find the largest integer that divides X regardless of the value of A that Walter chooses. Because the answer can be large, compute it modulo 10°+7. Sample Input: 31 Sample Output:
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