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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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Please solve asap ideally within 30 minutes and please stick to the format requested.Thank you sir!
Assume that you have been given a vector v of N integers whose elements represent, in a
compressed format, a sequence of numbers that must be inserted in a matrix M of integers of r
rows and c columns, according to the row-major strategy (i.e. by rows). The vector contains
the sequences of values corresponding to the rows of the matrix, with an encoding that tries to
compact the repeated data.
To decode the sequence, the integers of the vector must be considered in pairs (v [0], v [1]), (v
[2], v [3]). (v [4], v [5]), etc. Given v [i] and v [i + 1], v [i] represents the integer value and v
[i+ 1] the number of repetitions (i.e. how many times v [i] must repeat on the same row of
matrix M, or on the next row if the current row ends).
Implement a C function to decode the vector, store the decoded (i.e. uncompressed) sequences
in the matrix and print its content on the screen. The function should have the following
prototype:
int buildMatrix (int V[], int N, int M[MAXR] [MAXC], int nr, int nc);
The function should check that the array V is valid (i.e., that its size is compatible with the size
of the already existing matrix M, so that all the nr x nc cells are filled: the function should return
1 if the size of the array is valid, 0 otherwise.
Example. Assume nr = 3, nc = 5, N = 14 andv (1, 2, 17, 2, 3, 1, 8, 4, 6, 1, 7, 3, 5, 2): the
matrix M should have the following content:
Transcribed Image Text:Assume that you have been given a vector v of N integers whose elements represent, in a compressed format, a sequence of numbers that must be inserted in a matrix M of integers of r rows and c columns, according to the row-major strategy (i.e. by rows). The vector contains the sequences of values corresponding to the rows of the matrix, with an encoding that tries to compact the repeated data. To decode the sequence, the integers of the vector must be considered in pairs (v [0], v [1]), (v [2], v [3]). (v [4], v [5]), etc. Given v [i] and v [i + 1], v [i] represents the integer value and v [i+ 1] the number of repetitions (i.e. how many times v [i] must repeat on the same row of matrix M, or on the next row if the current row ends). Implement a C function to decode the vector, store the decoded (i.e. uncompressed) sequences in the matrix and print its content on the screen. The function should have the following prototype: int buildMatrix (int V[], int N, int M[MAXR] [MAXC], int nr, int nc); The function should check that the array V is valid (i.e., that its size is compatible with the size of the already existing matrix M, so that all the nr x nc cells are filled: the function should return 1 if the size of the array is valid, 0 otherwise. Example. Assume nr = 3, nc = 5, N = 14 andv (1, 2, 17, 2, 3, 1, 8, 4, 6, 1, 7, 3, 5, 2): the matrix M should have the following content:
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