Find the inverse of the matrix A using row operation if A is a non-singular matrix, where, [1 3 -2] A = |2 3 lo 1 -1. Hence compute (3A)-!.

Q: [2 3 4 A = 13 | من بن 2]

A: Tje solution is given in the next step.

Q: 5. (a) Consider T = LA: R³ - where A is the matrix A = R¹, T(x) = Ax 1 0 0 0 1 0 000 000 (In the…

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Q: Find the nullspace of the matrix

A: By definition , nullspace of a matrix A is the collection of all vectors x such that Ax=0 Given…

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

A: Inverse of a matrix A denoted by A-1 is the matrix such that, AA-1=A-1A=I where I is the identity…

Q: -1 find its inverse A¬'. Check that your inverse is actual in 2 For a matrix A = -3 Ichow vour work…

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Q: Perform elementary row operations to transform the matrix [2 3] 5 6 into the identity matrix.

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Q: Find the inverse of the matrix using elementary row operations.

A: In order to use elementary row operations, we may write A=IA After that we will convert matrix A on…

Q: , and c

A: Given quadratic form is, Here, A is symmetric matrix as,

Q: 6 -2 0 1 4 1 0 4 4 3 -1 -1 2 0 5 A 5 ||

A: The solution is given as

Q: [1 3 A = 0 2 2 2 l2 1 1.

A: given matrix is                                                A=131022211 we have to find inverse…

Q: Express the matrix = [₁,1] - 9 and its inverse as a product of two elementary matrices. A =

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Q: = [2 1 3 -1 -1 -1 2

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Q: find the inverse matrix of the matrix

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Q: Find a non-zero 2 x 2 matrix such that -5-2 6 15 -[88]- =

A: We have to find a non zero matrix such that the given rfelation satisfies.

Q: 3. Consider the set S {1x², -x + 2x2,1 + 2x - x²} in P2 (R). Attempting to find a linear dependence…

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Q: Show that the matrix TR2 is the inverse matrix of (R-1)²T-1.

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Q: Hi I was looking for this to be expressed as a symmetric matrix

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Q: Let A be a 4x4 matrix and det(A)=2. Find det(2A-)'

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Q: Solve for (A + B^T)*(A^T-B)*C and compute for the matrix inverse of B and AB.

A: Follow the procedure given below.

Q: Consider the matrix product: 2 3. -3 -1 -2 1 H = -2 -1 1 -3 2 -1 0 %3D 0 2 -1 -1 1 2

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