Jordan elimination with a 2x2 matrixConsider the following system of linear equations.2x+12y=-164x+26y= -42Solve the system by completing the steps below to produce a reduced row-echelon form. R, and R, denote the first anotation () means the expression/matrix on the left becomes the expression/matrix on the right once the row opera(a) For each step below, enter the coefficient for the row operation. Thefirst matrix in Step 1 is the augmented matrix for the given system ofequations.Step 1:0-R, - R,|1 6 12 12-164 26-424 26 1-42Step 2:R1 6-8-80 2-104 26-42CheckExplanation02020 McGraw-HI Education StepIR, + R, - R,1.-821 6-84 26 1-420 2| -10Step 3:|1 6D-R, - R.1 6 -8-80 2-100 1-5Step 4: Enter the coefficient for the row operations and the missing entriesin the resulting matrix.0R, - R, - R,1 01 6-81-5(b) Give the solution.

Answered: Image /qna-images/answer/5087a0f4-a767-4cb0-aeb5-8c0a7fcae40c.jpg

Consider the following system of linear equations. 2x+12y=-16 4x+26y=-42 Solve the system by completing the steps below to produce a reduced row-echelon form. R, and R, denote the first a notation ( means the expression/matrix on the left becomes the expression/matrix on the right once the row opera