Consider matrix A. -3 5 2 A = 8 -1 3 |

Q: 1. Let, A = -1 21 Find the matrix -5A3 + 2A? + 4A + 512. 9 21

A: Given: A=-1292 Determine A3. A3=-1292-1292-1292=192922-1292=-14218962

Q: For matrix A, (A^3) = 1, A^(-1) is equals to: * A^2

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Q: Q2: You have the matrix 2 3 1 4 A = 4 3 5 2 1 4 3 1 How can we get the transpose of matrix A ?

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Q: B- Find the matrix A :- 3. A + -5 4 1. -1 3.

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Q: D = 3 1 5 0 -4 5 -2 -4 3

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Q: Given a 1000-by-1000 matrix Y, let - (6 ?). Y A = What

A: Given that A=IY0I By the GMRES, By the conjugate method, the residues form an orthogonal basis for…

Q: Find the matrices of x and y if. 2x- y = [ -6 3 2 I and x+2y = 1

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Q: Solve the matrix equation AX = B for X 3 - 2 -1] - 2 A = - 3 - 2 B = 14 %D - - | 2 2 1 4 X =

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Q: Find the matrix X if 2 1 -1 3 X= 2 4 1 3

A: The given matrix is in the form AX = B, where

Q: Find x such that the matrix is equal to its own inverse. 7 x A- -4 -7 X =

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Q: * ( For the matrix shown find (- 3 A 3 - 1 4 1 A = %3D 1 1 6.

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Q: Q1: Given that A = [3 -3 -5] and B = 5,what is the matrix A- BT?

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Q: An identity matrix is represented by... . а. Нн-1 O b. HH-H C. H-H

A: Given

Q: Let the matrix A be given by -11 1. -5 0 2. -1 3

A: Given matrix is 10-11 21-50 1-100 0003 To find:  Minor M11 Cofactor C11

Q: Find the matrix A if 42 2 1 A : -1 3 %3D 1 3 A =

A: Given that, 21-13A=4213

Q: Determine whether the matrix is symmetric.

A: Now the transpose of this matrix is,

Q: If A-1 =
2 71 3, what is the matrix A?

A: Its given that: We need to find the original matrix A.

Q: Find (I-A)-1 for the given matrix A. -24 A= 3 2

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Q: Find the transpose of the matrix. 0 1 7 2 -1 2 8 5.

A: Given that  The matrix is  To find the transpose of the matrix is

Q: Find a two-by-two matrix such that: -9 5 1 0 3 5 0 1

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Q: f the matrix 4 3 7 0 51 ¹2 + 3 8 10 8 102

A: Determinant=1757

Q: [30 If A= 2 0 LO 1 2 −2], find adjoin matrix 1

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Q: Find matrices P, D and P-1 that diagonalize matrix A, where A = P = D= P-1 20 0 -11 -2 -3 -30 -1

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Q: Q4: If the matrix A = (; :),s Show that A2- 2A – 21 = 0.

A: We observe that characteristics eqn of A will be x^2-2x-2=0. By Caley hamilton tum put x=A we get,…

Q: -2 Find C, where matrix C = [3/2 -1/2

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Q: a) Consider the matrices A and B: 4 -3 A =-2 7 1 8 6. -5 B = -3 -2 Which element is in row 2, column…

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Q: A B А - R B Matrix becomes C D с D-R

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Q: find the matrix X if

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Q: Find the adjoint of a matrix 1 -3 C = 2 -2 1 -1 .a -5 -6 -2 3 3 1 -6 -7 -2 .b -5 3 -6 -6 3 -7 -2 1…

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Q: Determine the matrix A x 1, if A=(13) and 1=(9)=

A: Given A=-1043,     I=1001   To determine: the matrix A×I

Q: Find matrix A, given that: :) 8. -2 2A-1 10 9.

A: NOTE: Refresh your page if you can't see any equations. . divide both sides by 2 take inverse on…

Q: Consider the matrix 2 2 A = 1 3 -1 -1 -2

A: Matrix power is obtained by multiplication matrix by itself 'n' times. For  A3 we have to multiply…

Q: An identity matrix is represented by.... а. Нн-1 b. HH-1H O c. H-1H

A: Given problem:-

Q: Find 2A-l if we have the matrix 2 1

A: A=32102A=232102A=2×32×22×12×02A=6420

Q: Find the transpose of the matrix.   2 8 0 −1   7 2 −1 5

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Q: Represent the Range of the matrix A: 1 -2 1 2 2 -4 2 4 A = -1 -1 -2 3 -6 3 6

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Q: Find the matrix A if 2 1 A = 4 2 %3D -1 3 1 3 B3: A =

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Q: Find the adjoint of a matrix 1 -3 C = 2 -2 1 0 –-1 3 - .a -5 -6 -2 | 3 3 1 -6 -7 -2 .b -5 3 -6 -6 3…

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Q: Find the rank of the matrix -1 3 A = -2 -3 0 1 2 3 -2

A: The rank of a matrix is the number of non-zero rows in the row echelon form of the matrix. We need…

Q: a) (11-1) If A = 0 -2 3 001 , Show that A² = −4+27, where is the identity matrix.

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Q: What is the matrix X if  3 1 -1 2 X= 3 4 1 2

A: In the given equation, the matrices can be represented by A and B and written as,

Q: Find a non-zero 2 x 2 matrix such that -7 1 35 -5

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Q: -2r If A = -3 is a singular matrix, then r= ±4 O ±4 O plus-or-minus 5

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Q: Find the matrix A if 4 1 A -1 3 2 3 1 4

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Q: IF -1 4 -2 6. A = -1 B = 4 -1 -1 -9 2 9 1 4 -3 -1 C = 8 9. 4 -5 6. Q1/ Q1/ Choose the Matrix A or B…

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Q: Find a non-zero 2 x 2 matrix such that -6 -8 30 40

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Q: Give two examples of a matrix which is its own inverse (that is, where ?^-1 = ?)

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