Match the terms to their definition. 1. consistent equations the determinant found when column 1 consists of the constants and column 2 consists of the y-coefficients of a linear system 2. equivalent equations the determinant found when column 1 consists of the x-coefficients and column 2 consists of the constants of a linear system 3. inconsistent equations equations having a common solution in a system 4. linear inequality equations having no common solutions in a system 5. substitute replace a quantity with its equal 6. system determinant equations having all common solutions 7. x-determinant an open sentence of the form ax by c < 0 or ax by c > 0 8. y-determinant the determinant found when column 1 consists of the x-coefficients and column 2 consists of the y-coefficients of a linear system

13

26

34

47

55

68

71

82

step-by-step explanation:

1)

consistent equation:  equations having a common solution in a system.

2)

Equivalent equation: equations having all common solutions.

3)

Inconsistent equations: equations having no common solutions in a system

4)

Linear inequality: an open sentence of the form Ax+By+C < 0 or Ax+By+C > 0.

5)

substitute: replace a quantity with its equal.

6)

system determinant: the determinant found when column 1 consists of the x-coefficients and column 2 consists of the y-coefficients of a linear system.

7)

x-determinant:  the determinant found when column 1 consists of the constants and column 2 consists of the y-coefficients of a linear system.

8)

y-determinant: the determinant found when column 1 consists of the x-coefficients and column 2 consists of the constants of a linear system.

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