Mahesh is very good at his analytical skills so his teacher Ramanujan wants to test his skills so he gives him a condition let's consider a rectangular R table containing N rows and M columns. Rows are numbered 1 to N from top to bottom. Columns are calculated from 1 to M from left to right. Each element ofR is a non-negative number. R is pronounced steadily if the total number of elements in the ith line is not less and then the total number of elements in the i-line (1) th for each i lapho is 2 Kanye N and the total element in the Nth line is less than or equal to M. Your job is to find the number of fixed tables of different sizes N x M modulo 1 000 000 000 000.

Computer Networking: A Top-Down Approach (7th Edition)
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Author:James Kurose, Keith Ross
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Program in C++ only:
Mahesh is very good at his analytical skills so his teacher Ramanujan wants to test his skills so he
gives him a condition let's consider a rectangular R table containing N rows and M columns. Rows
are numbered 1 to N from top to bottom. Columns are calculated from 1 to M from left to right.
Each element of R is a non-negative number. R is pronounced steadily if the total number of
elements in the ith line is not less and then the total number of elements in the i-line (1) th for each i
lapho is 2 Kanye N and the total element in the Nth line is less than or equal to M. Your job is to find
the number of fixed tables of different sizes N x M modulo 1 000 000 000 000.
Input:
1
11
Output:
2
Transcribed Image Text:Program in C++ only: Mahesh is very good at his analytical skills so his teacher Ramanujan wants to test his skills so he gives him a condition let's consider a rectangular R table containing N rows and M columns. Rows are numbered 1 to N from top to bottom. Columns are calculated from 1 to M from left to right. Each element of R is a non-negative number. R is pronounced steadily if the total number of elements in the ith line is not less and then the total number of elements in the i-line (1) th for each i lapho is 2 Kanye N and the total element in the Nth line is less than or equal to M. Your job is to find the number of fixed tables of different sizes N x M modulo 1 000 000 000 000. Input: 1 11 Output: 2
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