-5 then the matrix A is 3 -3 1 -1 .a a symmetric matrix .b a Hermetian matrix .c an orthogonal matrix .d a skew- symmetric matrix
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- Find Matrix Chain multiplication for following four matrices (M1, M2, M3 and M4) using dynamic programming matrix = m1 m2 m3 m4 order of matrix= 4*3 3*5 5*2 2*6If matrix A is a 2X3 matrix, it can be multiplied by matrix B to obtain AB only if matrix B has:A. 2 rowsB. 2 columnsC. 3 rowsD. 3 columnsUsing Floyd-Warshall's Algorithm construct the distance matrices D(0), D(1), D(2), D(3), and D(4) and the predecessor matrices Π(0), Π(1), Π(2), Π(3), and Π(4). Please show and explain each step clearly as I get lost after the first distance matrix.
- a code to decide if Gram-Schmidt Algorithm can be applied tocolumns of a given matrix A through calculation of rankGiven a 2-D square matrix: ant mat{3}[{3]={{1, 2 3} {4,586}, {7.8.9FF Write a function transpose which Create a 3*3 matrix trans and store the transpose of given matrix in it.And prxnt the ' transpose, IN C++.Consider the following code:> x <- matrix(rnorm(n = 500), ncol = 5)> varx <- var(x)Starting with varx, use two applications of the sweep() function, one dividing each row of the matrix andthe other dividing each column, of a covariance matrix to obtain R, the correlation matrix.