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Coincident lines are essentially two linear functions whose graphs are the same; therefore, the two lines will have the same slope and the same y-intercept. When graphed, the lines will be one on top of the other.
Those two statements are linear equations, not lines. If the equations are graphed, each one produces a straight line. The lines intersect at the point (-1, -2).
The pair of equations have one ordered pair that is a solution to both equations. If graphed the two lines will cross once.
They will be a set of lines meeting at one point - the solution.
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If you refer to linear equations, graphed as straight lines, two inconsistent equations would result in two parallel lines.
Coincident lines are essentially two linear functions whose graphs are the same; therefore, the two lines will have the same slope and the same y-intercept. When graphed, the lines will be one on top of the other.
They are the same line.
first look and see if you graphed the lines between the two and the slope is m and the y-int is b .
coincidental -Lines that share the same solution sets.
Those two statements are linear equations, not lines. If the equations are graphed, each one produces a straight line. The lines intersect at the point (-1, -2).
The pair of equations have one ordered pair that is a solution to both equations. If graphed the two lines will cross once.
Yes. Those lines are examples of when an inequality (≥ or ≤) is graphed.
They will be a set of lines meeting at one point - the solution.
It has no paralel lines. A paralel line are two lines that never cross. If you notice, in a trinagle all lines are touching all other lines.
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