How many solutions does the system of equations below have? y = 3/10x + 3/10 y = 3/10x + 3/10 Choices: (A)no solution (B)one solution (C)infinitely many solutions

Analyze System of Equations: Analyze the given system of equations. The system of equations is: y = 3/10x + 3/10 y = 3/10x + 3/10 We notice that both equations are identical.Determine Number of Solutions: Determine the number of solutions for identical equations. Since both equations are the same, every point on the line y = 3/10x + 3/10 is a solution to the system. Therefore, there are infinitely many points that satisfy both equations.

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How many solutions does the system of equations below have? $\newline$ $y = \frac{3}{10}x + \frac{3}{10}$ $\newline$ $y = \frac{3}{10}x + \frac{3}{10}$ $\newline$ 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 = \frac{3}{10}x + \frac{3}{10}

\newline

y = \frac{3}{10}x + \frac{3}{10}

\newline

Choices:

\newline

(A)no solution

\newline

(B)one solution

\newline

(C)infinitely many solutions

Analyze System of Equations: Analyze the given system of equations. $\newline$ The system of equations is: $\newline$ $y = \frac{3}{10}x + \frac{3}{10}$ $\newline$ $y = \frac{3}{10}x + \frac{3}{10}$ $\newline$ We notice that both equations are identical.
Determine Number of Solutions: Determine the number of solutions for identical equations. $\newline$ Since both equations are the same, every point on the line $y = \frac{3}{10}x + \frac{3}{10}$ is a solution to the system. Therefore, there are infinitely many points that satisfy both equations.