Question

In solving simultaneous equations by Gauss Jordan method, the coefficient matrix is reduced to
matrix.​

Answer 1

Answer:

god

Step-by-step explanation:

god

Answer 2

Concept:

We first recall the concept of matrix and the Gauss jordan method to proceed with this question.

Any system of mn elements arranged in a rectangular array in m rows and n columns is  called an m×n Matrix.

Gauss jordan method also known as row reduction method or Gaussian Elimination, is used to solve  a system of linear equation.

Solution:

In Gauss Jordan method, the given system of equation is represented in an augmented matrix form.

Then we have to perform row operations to reduced it to reduced row echelon form.

A rectangular matrix is in reduced echelon form if it follows two properties:

(1) The leading entry in each non zero row is 1.

(2) Each leading 1 is the only non zero entry in the row reduced.

Hence, in solving simultaneous equations by Gauss Jordan method, the coefficient matrix is reduced to Diagonal Matrix.