How many solutions does the system of equations below have? y = 9x − 2/9 y = 9x − 2/9 Choices: (A)no solution (B)one solution (C)infinitely many solutions

Analyze Equations Relationship: Step 1: Analyze the given equations to determine their relationship. Both equations are identical: y = 9x - 2/9. This means every point on the first line is also on the second line. Number of Solutions: Step 2: Determine the number of solutions for identical equations. Since both equations represent the same line, any point that satisfies one equation will also satisfy the other. Therefore, the system does not have distinct intersection points but shares all points.

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How many solutions does the system of equations below have? $\newline$ $y = 9x - \frac{2}{9}$ $\newline$ $y = 9x - \frac{2}{9}$ $\newline$ Choices: $\newline$ (A)no solution $\newline$ (B)one solution $\newline$ (C)infinitely many solutions

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Q. How many solutions does the system of equations below have?

\newline

y = 9x - \frac{2}{9}

\newline

y = 9x - \frac{2}{9}

\newline

Choices:

\newline

(A)no solution

\newline

(B)one solution

\newline

(C)infinitely many solutions

Analyze Equations Relationship: Step $1$ : Analyze the given equations to determine their relationship. $\newline$ Both equations are identical: $y = 9x - \frac{2}{9}$ . This means every point on the first line is also on the second line.
Number of Solutions: Step $2$ : Determine the number of solutions for identical equations. $\newline$ Since both equations represent the same line, any point that satisfies one equation will also satisfy the other. Therefore, the system does not have distinct intersection points but shares all points.