Gaussian Elimination in Mathematics MCQ (Multiple Choice Questions) PDF Download

In Gaussian reduction procedure, the row operations are performed to transform matrix A into

1. (m x m) identity matrix
2. (n x n) identity matrix
3. (f x p) identity matrix
4. (p x p) identity matrix

In the Gaussian elimination procedure, the constants which is augmented for first time with second system are

1. lower constants
2. right side constants
3. left side constants
4. upper constants

In system of equations, if inverse of matrix of coefficients A is multiplied by right side constant B vector then the resultant will be

1. constant vector
2. undefined vector
3. defined vector
4. solution vector

The condition in Gaussian reduction procedure in which matrix A can be transformed into an identity matrix if the matrix is

1. identified and non-inverse
2. unidentified and non-inverse
3. singular and have inverse
4. non-singular and have inverse

The Gaussian elimination procedure is one of the several methods to solve the

1. inverse of matrix
2. determinant matrix
3. procedure matrix
4. eliminated matrix