Questions: Graph the linear equations by writing the equations in slope-intercept form: y=-5 y=-8 y=-5 Identify the appropriate number of solutions. If there is a solution, give the point: One Solution ( ) No Solution Infinite Number of Solutions

Graph the linear equations by writing the equations in slope-intercept form:
y=-5
y=-8
y=-5

Identify the appropriate number of solutions. If there is a solution, give the point:
One Solution ( )
No Solution
Infinite Number of Solutions

Transcript text: Graph the linear equations by writing the equations in slope-intercept form: \[ \begin{array}{l} y=-5 \\ y=--8 \\ y=-5 \end{array} \] Identify the appropriate number of solutions. If there is a solution, give the point: One Solution ( $\square$ $\square$ ) No Solution Infinite Number of Solutions

Solution

Solution Steps

Step 1: Convert equations to slope-intercept form

The given equations are already in slope-intercept form: \[ \begin{array}{l} y = -5 \\ y = -8 \\ y = -5 \end{array} \]

Step 2: Identify the number of solutions

Since two of the equations are identical ($y = -5$) and one is different ($y = -8$), the lines represented by these equations are parallel. Therefore, there is no single point where all three lines intersect.

Final Answer

There is no solution.

{"axisType": 3, "coordSystem": {"xmin": -10, "xmax": 10, "ymin": -10, "ymax": 10}, "commands": ["y = -5", "y = -8", "y = -5"], "latex_expressions": ["$y = -5$", "$y = -8$", "$y = -5$"]}

Was this solution helpful?

Unhelpful

Helpful

Questions asked by other users

< Previous Next >

Thank you for your feedback.

Copied!