To determine the equations of the solid line and the dotted line, we need to analyze the descriptions typically associated with the types of lines mentioned and their general forms.
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Solid Line: The solid line is represented as \( y = x \). This is a straight line that passes through the origin (0,0) with a slope of 1.
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Dotted Line: The equation of the dotted line is in the form \( y = x + b \), where \( b \) is the y-intercept of the dotted line.
To fully define this line, we need to know the value of \( b \). This can usually be observed from the graph by checking where the dotted line intersects the y-axis.
If you are looking for specific values for \( b \) and the coordinates of intersection or any particular points from the graph, please list any known intersections or values, and I can help derive the exact equations.
But if we assume typical scenarios, it would commonly be like:
- If the dotted line is parallel to the solid line (slopes are the same), another typical intercept might be \( b = 1 \), making it \( y = x + 1 \).
So the equations could look like:
- Solid line: \( y = x \)
- Dotted line: \( y = x + 1 \) (or another value depending on observations)
Please provide additional details if you have them!
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