You are given a set S = {S1, S2,..., SK}, an integer X and a sequence A1, A2,..., AM. Let's define an infinite sequence W1, W2,...: for each valid i, W; = A(i-1)%M)+1. Then, let's define a function F(i) for any non-negative integer i in the following way: • F(0) = X • if i e S, F(i) = 0 • otherwise, for i + 0, F(i) = (E1 F(i – j) · W; ) %(10º + 7) Find the value of F(N). Sample Input: 3135 231 Sample Output: 231
You are given a set S = {S1, S2,..., SK}, an integer X and a sequence A1, A2,..., AM. Let's define an infinite sequence W1, W2,...: for each valid i, W; = A(i-1)%M)+1. Then, let's define a function F(i) for any non-negative integer i in the following way: • F(0) = X • if i e S, F(i) = 0 • otherwise, for i + 0, F(i) = (E1 F(i – j) · W; ) %(10º + 7) Find the value of F(N). Sample Input: 3135 231 Sample Output: 231
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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![Example 1: Solve the below programming question using Python
Dr.D is tired of making up stories, so here is the formal description of this problem :
You are given a set S = {S1, S2,..., SK}, an integer X and a sequence
A1, A2, ..., AM. Let's define an infinite sequence W1, W2,..:for each valid i,
W; = A(i-1)%M)+1· Then, let's define a function F(i) for any non-negative
integer i in the following way:
• F(0) = X
• if i e S, F(i) = 0
• otherwise, for i + 0, F(i) = (E-1 F(i – j) · W; ) %(10º + 7)
Find the value of F(N).
Sample Input:
3135
4
231
Sample Output:
231](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0922d675-0d90-4d75-a8ed-5cb9799582e3%2F0578e768-a1f5-4302-8c11-fe7db7f5f9b9%2Fqygz86s_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Example 1: Solve the below programming question using Python
Dr.D is tired of making up stories, so here is the formal description of this problem :
You are given a set S = {S1, S2,..., SK}, an integer X and a sequence
A1, A2, ..., AM. Let's define an infinite sequence W1, W2,..:for each valid i,
W; = A(i-1)%M)+1· Then, let's define a function F(i) for any non-negative
integer i in the following way:
• F(0) = X
• if i e S, F(i) = 0
• otherwise, for i + 0, F(i) = (E-1 F(i – j) · W; ) %(10º + 7)
Find the value of F(N).
Sample Input:
3135
4
231
Sample Output:
231
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