1- If x = [11 4; 5 3], find: a) the inverse matrix of x. b) the diagonal of x. c) the sum of each column and the sum of whole matrix x. d) the transpose of x.

Computer Networking: A Top-Down Approach (7th Edition)
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Author:James Kurose, Keith Ross
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Chapter1: Computer Networks And The Internet
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1- If x = [11 4; 5 3], find:
a) the inverse matrix of x.
b) the diagonal of x.
c) the sum of each column and the sum of whole matrix x.
d) the transpose of x.
2- If x= [2 8 5 10; 2 8 7 11], b= [2 4 5 1] then:
a) find the maximum and minimum of x.
b) find median value over each row of x.
c) add the vector b as a third row to x.
3- If O= [3 6 2; 12 6 3; 10 8 3], then:
a) replace the first row elements of matrix O with its average value.
b) reshape this matrix into row vector.
4- Generate a 4 x 4 Identity matrix.
5- Generate the following row vector b= [0, 5, 10, 15, 20 .
number of elements in this vector.
. 95, 100], then find the
Transcribed Image Text:Discussion 1- If x = [11 4; 5 3], find: a) the inverse matrix of x. b) the diagonal of x. c) the sum of each column and the sum of whole matrix x. d) the transpose of x. 2- If x= [2 8 5 10; 2 8 7 11], b= [2 4 5 1] then: a) find the maximum and minimum of x. b) find median value over each row of x. c) add the vector b as a third row to x. 3- If O= [3 6 2; 12 6 3; 10 8 3], then: a) replace the first row elements of matrix O with its average value. b) reshape this matrix into row vector. 4- Generate a 4 x 4 Identity matrix. 5- Generate the following row vector b= [0, 5, 10, 15, 20 . number of elements in this vector. . 95, 100], then find the
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