3- Find the inverse of the matrix A = and write it as a product of elementary matrices [3 2 1 3 4 00 3 00 -1 1 3 1 1 4

Q: Consider the following matrix: 1 7 6 -5 2 B = 3 4 3 1 1 6 -1 2 4 Using the adjoint method for…

A: Given that, B = 176-5243132106-124 First, we have to find inverse of the given matrix using adjoint…

Q: Find the Inverse of Matrix A 6) -3 20 11 A = -6 15 32 3 -12 -19 A = %3D

A: Given A=-32011-615323-12-19

Q: Compute the inverse of the following matrix 1 -3 5 10 4 7 0 6 -8

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Q: Let 1 1 -2 1 2 3 | A = 1 4 and B = -6 -2 -3 - -3 2 1 -1 -1 | Find the inverse of the matrix A + B –…

A: Let's find.

Q: Find the inverse of the matrix A 2 1 3 00 00 4 3 -1 1 3 1 1 4

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Q: Let A and B be n x n invertible matrices. Use matrix algebra to simplify A(A¯¹ + B¯¹)B.

A:

Q: Consider A = 112 0 1 2 (a) Find A-¹ by using row operations on [A1]. List the one you use in order.…

A: Given That : Matrix A=123112012 To Find : 1) A-1 using row operation 2) A-1 using row operation 3)…

Q: Use the inverse matrices to find (AB)-1, (AT)-1, and (2A)-¹. 1-2 ----C -1 A-¹ = B-1 -2 5 (a) (AB)-¹…

A: To find:  and .

Q: Determine if the following two matrices are inverses of each other using matrix multiplication.…

A: Given:

Q: Find the product of the following two matrices. 01 -2] - [1436 237 -3 -2 3 0 Columns: 2 Rows: 2

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Q: Use Gauss-Jordan to find the inverse of the matrix A given by -3 0 0 2a b a A = 10 0 2 What are the…

A: Gauss Jordan’s Matrix Inversion method. In this method we shall find the inverse of a matrix…

Q: adioint of the matrix.

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Q: ) Write the following matrix as a product of elementary matrices: H 1 1 0 02 -3 1

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Q: Find the inverse of the matrix 3 0 2 -1 1 A= -2 -3 1 1 글 0 를 글 0 를 0 글 1 1 0 글 를 0 글 1/2 1. 112 112…

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Q: Find the inverse of the matrix (if it exists).

A: Determinant of the matrix: Since the determinant is not 0, inverse exists

Q: 2 B= [11] 3 -1 Write B and B-¹ as products of elementary matrices.

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Q: Choose the correct inverse of the given matrix   2 3 2 4

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Q: DETERMINE THE JERSE THE MATRICES. 2 4 2 3 5 7

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Q: Use the inverse matrices to find (AB)¯¹, (A7)¯¹, and (24)¯¹. 1 1 1 2 2 1 3 1 244 A-1 = (a) -2 1 3 2…

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Q: 1   2    3 Find the inverse of the matrix=  1   3     5…

A: Given: 1231351512

Q: Factor A into a product of elementary matrices. =[21] A=

A: Given matrix is  A = 1121                Apply the row operator R2 → R2 -2 R1 then we get…