Enter the name of the orthogonal matrix.

Q: Express as a single matrix.

A: 4  25-337

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.

A: The matrix a0000b0000c0000d has only its diagonal elements not equal to zero. All other elements are…

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: Perform the matrix operations.

A: Consider as

Q: Find ∣A−1∣ for the matrix

A:

Q: [2 4 11 If A= 3 6 2 and B= 1 15 7 2 then to compute C21 where C=AB, you must compute the inner…

A:

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: ค" ? o - 3 A = %3D 2 -2 -13 %3D

A: We will solve this question using gauss Jordan method.

Q: on f(x) = [x6] sin (x8 ) usi

A:

Q: [1 2) 13 · X = 2-

A:

Q: evaluate the matrix

A:

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

A:

Q: Use the

A: we have; 3x1-2x2+4x3=213x1+4x2-2x3=92x1-x2-x3=10

Q: 2 -3 -2 2 -4 4 10 2

A: Number of columns in first matrix are 3 and number of rows in second matrix is 1. So, matrix…

Q: find the inverse matrix of the matrix

A:

Q: make the matrix diagonally dominant

A: Diagonally dominant matrix: These are the matrix in which the absolute value of the diagonal element…

Q: Write the 2X2 matrix associated to a reflection about the x axis.

A:

Q: Find the transpose of the matrix.

A:

Q: -3 0 5] 1-3 0 5 18) 00 0 1 1 00 0 0 0 A) 5 B) 4 C) 3 D) 2

A: Consider the matrix

Q: Type the correct answer In each box. -5 5 10 -20 0 a = b: and d%=

A:

Q: Find the matrix P that transforms the matrix into diagonal. Make the matrix A diagonal using P.

A:

Linear Algebra

In mathematics, problems can be solved by the arithmetic operators like addition, subtraction, multiplication, and division. In algebra, we represent the numbers by any letter called a variable. If these variables are of degree 1, then it is studied under linear algebra. The first-degree equations involving algebraic expressions are called linear equations. That is, if you represent it by drawing a graph you will get a straight line.