Question: #1 Write the augmented matrix for the given system. The rows of the augmented matrix should be in the same order as the equations in

 #1 Write the augmented matrix for the given system. The rowsof the augmented matrix should be in the same order as theequations in the given system. 10x + 3y - 6z = 46x + 9z = -2 6y - 10z = 8 Augmented matrix:X 5Write a system of linear equations represented by the augmented matrix.Give your answer in standard form using the variables x , y,and z. The equations in the system should be in the same

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order as the rows in the given augmented matrix. 7 4 14 9 0 1 9 System of Equations: 0=0 Xm a systemof linear equations represented by the augmented matrix. Give your answer instandard form using the variables x, y and z. The equations inthe system should be in the same order as the rows inthe given augmented matrix. 100:2 | 010:4 001:1 I6 System of Equations:Perform the elementary row operation 3R1 > R1 on the given matrix.

Write the augmented matrix for the given system. The rows of the augmented matrix should be in the same order as the equations in the given system. 10x + 3y - 6z = 4 6x + 9z = -2 6y - 10z = 8 Augmented matrix: X 5Write a system of linear equations represented by the augmented matrix. Give your answer in standard form using the variables x , y, and z. The equations in the system should be in the same order as the rows in the given augmented matrix. 7 4 1 4 9 0 1 9 System of Equations: 0=0 Xm a system of linear equations represented by the augmented matrix. Give your answer in standard form using the variables x, y and z. The equations in the system should be in the same order as the rows in the given augmented matrix. 100:2 | 010:4 001:1 I6 System of Equations: Perform the elementary row operation 3R1 > R1 on the given matrix. 14:3 36l9 Resulting matrix: DUE] x 3 DD Perform the elementary row operation R, Ry on the given matrix. 5 1 3 2 3 1 5 3 1 -1 i 2 Resulting matrix: XPerform the elementary row operation -R3 - R3 on the given matrix. Write numbers as integers or simplified fractions. 5 2 4 5 3 7 3 1 - 3 Resulting matrix: X

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