Which describes the system of equations below? y = –6x − 9 y = –6x − 9 Choices: (A)inconsistent (B)consistent and independent (C)consistent and dependent

Identify Slopes: We have the system of equations: y = –6x − 9 y = –6x − 9 Identify whether the slopes of both the equations are the same. In y = –6x − 9, the slope is –6. In y = –6x − 9, the slope is –6.Identify Y-Intercepts: We have the system of equations: y = –6x − 9 y = –6x − 9 Identify whether the y-intercepts of both the equations are the same. In y = –6x − 9, the y-intercept is –9. In y = –6x − 9, the y-intercept is –9.Choose System Description: y = –6x − 9 y = –6x − 9 Choose the option which describes the given system of equations. Since the slopes and y-intercepts are the same for both equations, the system of equations is consistent and dependent.

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Which describes the system of equations below? $\newline$ $y = -6x - 9$ $\newline$ $y = -6x - 9$ $\newline$ Choices: $\newline$ (A)inconsistent $\newline$ (B)consistent and independent $\newline$ (C)consistent and dependent

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Math Problems

Algebra 1

Classify a system of equations

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Q. Which describes the system of equations below?

\newline

y = -6x - 9

\newline

y = -6x - 9

\newline

Choices:

\newline

(A)inconsistent

\newline

(B)consistent and independent

\newline

(C)consistent and dependent

Identify Slopes: We have the system of equations: $\newline$ $y = -6x - 9$ $\newline$ $y = -6x - 9$ $\newline$ Identify whether the slopes of both the equations are the same. $\newline$ In $y = -6x - 9$ , the slope is $-6$ . $\newline$ In $y = -6x - 9$ , the slope is $-6$ .
Identify Y-Intercepts: We have the system of equations: $\newline$ y = $-6x - 9$ $\newline$ y = $-6x - 9$ $\newline$ Identify whether the y-intercepts of both the equations are the same. $\newline$ In $y = -6x - 9$ , the y-intercept is $-9$ . $\newline$ In $y = -6x - 9$ , the y-intercept is $-9$ .
Choose System Description: $y = -6x - 9$ $\newline$ $y = -6x - 9$ $\newline$ Choose the option which describes the given system of equations. $\newline$ Since the slopes and $y$ -intercepts are the same for both equations, the system of equations is consistent and dependent.