Consider the following system of linear equations.3x +2y = 7-2y -z = -73x + 4y +3z = 8Solve the system by completing the steps below to produce a reduced row-echelon form.R₁, R₂, and R3 denote the first, second, and third rows, respectively.The arrow notation (→) stands for "replaces," where the expression on the left of the arrow replaces the expression on theright.Here is the augmented matrix:Enter the missing coefficients for the row operations.(1)(2)(3)(4)(-/-)R₁ R₁:R₁ + R₂ R3:R₂ → R₂:•R₂ + R₁ R₁:+30R₂ + R3 R3:112 02 -1 1430 -2 -1431W|N0N N W/N0 20-2 -1W|N0 12100010003-la-1631227-78لاس34-7باس راB072-6Español? (2)(3)(4)(5)(6)R₁ + R₂ → R3:Solution:R₂- → R₂:(-3) =·R₂ + R₁ R₁:R₂ + R3 → R3:R3 → R3:(1) R₁ + R₂₁·R3 + R₁ → R₁ :R₂ + R₂ → R₂:1y =30 -2 -102310 10als2100 11 00 10000 21 0 00 1 000 1z =0-0023wit11-|~3121Enter the missing coefficient for the row operation, fill in the missing matrixentries, and give the solution.NM N73213-7720I 72-3

In this question, we will enter the missing coefficient for the row operation.

Consider the following system of linear equations. 3x +2y = 7 -2y -z = -7 3x + 4y +3z = 8 Solve the system by completing the steps below to produce a reduced row-echelon form. R₁, R₂, and R3 denote the first, second, and third rows, respectively. The arrow notation (→) stands for "replaces," where the expression on the left of the arrow replaces the expression on the right. Here is the augmented matrix: 3 2 0 0-2 -1 7 olo X 08 Español