Find the inverse of the matrix [ 1 1 4 ] [ 3 2 4 ]...

Find the inverse of the matrix

[ 1 1 4 ]

[ 3 2 4 ]

[ 1 1 6 ]

It is a 3*3 matrix

Expert Solution

milcah answered 2 years ago

Find the inverse of the matrix A= 2 -1 3 0 1 1 -1 -1 0

Find the inverse of the following 4x4 matrix: 1-j j 1+j 2 -j 4 2-j 3 1-j...

Find the inverse of the following 4x4 matrix: 1-j j 1+j 2 -j 4 2-j 3 1-j 2+j j 3-j 2 3 3+j 1

Let A = {1, 2, 3, 4, 5}. Find the inverse of the following functions f:...

Let A = {1, 2, 3, 4, 5}. Find the inverse of the following functions f: A→ A. ? = {(1,1),(2,3),(3,2),(4,4),(5,5) ? = {(1,5),(2,4),(3,2),(4,1),(5, 4)} ? = {(2,1),(3,4),(1,3),(4,1),(5, 2)}

Use this theorem to find the inverse of the given matrix or show that no inverse...

Use this theorem to find the inverse of the given matrix or show that no inverse exists. (If an answer does not exist, enter DNE in any cell.) 1 2 5 1 −1 0 2 1 2 1 −5 0 1 1 2 1

first matrix A [ 2 -1 3 ] [-4 0 -2 ] [2 -5 12 ]...

first matrix A [ 2 -1 3 ] [-4 0 -2 ] [2 -5 12 ] [4 0 4 ] amd b [2] [-2] [5] [0] solve for Ax=b using tan LU factorization of A

Problem 3: Find the equilibrium distribution for each transition matrix. a) 1/2 1/9 3/10 1/3 1/2...

Problem 3: Find the equilibrium distribution for each transition matrix. a) 1/2 1/9 3/10 1/3 1/2 1/5 1/6 7/18 1/2 b) 2/5 0 3/4 0 2/3 1/4 3/5 1/3 0 Problem 4: For either transition matrix in problem 3, find the other two eigenvalues with corresponding eigenvectors.

Problem 3: Find the equilibrium distribution for each transition matrix. a) 1/2 1/9 3/10 1/3 1/2...

Problem 3: Find the equilibrium distribution for each transition matrix. a) 1/2 1/9 3/10 1/3 1/2 1/5 1/6 7/18 1/2 b) 2/5 0 3/4 0 2/3 1/4 3/5 1/3 0 Problem 4: For either transition matrix in problem 3, find the other two eigenvalues with corresponding eigenvectors.

Calculate the SVD of matrix A = 3 3 -1 1 by hand and find the...

Calculate the SVD of matrix A = 3 3 -1 1 by hand and find the rank 1 approximation of A

Suppose that a 2 × 2 matrix A has eigenvalues λ = -3 and 4, with...

Suppose that a 2 × 2 matrix A has eigenvalues λ = -3 and 4, with corresponding eigenvectors [1m1]and [7,2], respectively. Find A^2.

A:=<<0,-1,1>|<4,0,-2>|<2,-1,0>|<2,1,1>>; Matrix(3, 4, [[0, 4, 2, 2], [-1, 0, -1, 1], [1, -2, 0, 1]]) (a)...

A:=<<0,-1,1>|<4,0,-2>|<2,-1,0>|<2,1,1>>; Matrix(3, 4, [[0, 4, 2, 2], [-1, 0, -1, 1], [1, -2, 0, 1]]) (a) Use the concept of matrix Rank to argue, without performing ANY calculation, why the columns of this matrix canNOT be linerly independent. (b) Use Gauss-Jordan elimination method (you can use ReducedRowEchelonForm command) to identify a set B of linearly independent column vectors of A that span the column space of A. Express the column vectors of A that are not included in the set...

Question

Find the inverse of the matrix [ 1 1 4 ] [ 3 2 4 ]...

Solutions

Expert Solution

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first matrix A [ 2 -1 3 ] [-4 0 -2 ] [2 -5 12 ]...

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A:=<<0,-1,1>|<4,0,-2>|<2,-1,0>|<2,1,1>>; Matrix(3, 4, [[0, 4, 2, 2], [-1, 0, -1, 1], [1, -2, 0, 1]]) (a)...