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It is a line that is also parallel to them and exactly halfway between them.

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Q: What is the locus of points equidistant from two parallel lines that are 6 inches apart?
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What is the locus equidistant from ab which are 6 inches apart and also five inches away from a?

Points equidistant from AB lie on its perpendicular bisector. Points 5 inches from A lie on the circle with centre A and radius = 5 inches. You will have two points where the perp bisector and circle intersect.


What is are lines that are equidistant apart?

They are called parallel lines


What are two lines that are equidistant apart and never intersect?

Two lines that are equidistant and, therefore, never intersect, would be parallel lines.


What does equidistant mean?

The same distance apart between two points.


What do you call lines in a plain that do not meet?

Parallel lines are equidistant apart and never meet


What type of lines (falling in the same plane) are equidistant apart and never meet?

They are parallel lines


What is the locus of points equidistant from two points A and B that are 8 meters apart?

It is the perpendicular bisector of AB, the line joining the two points.


Are the lines of latitude equidistant at all points?

Yes. All latitudes are approximately 111 km apart.


What are two or more different lines?

Parallel lines remain equidistant apart Perpendicular lines intersect each other at right angles Transversal line creates angles when cut through parallel lines Line of best fit for coordinates of data collected in statistics Line segments have end points


What are lines in which all corresponding points are the same distance apart?

Parallel


Which lines are always the same distance apart?

Parallel lines are the same distance apart for all points along the line.


What is the locus of points 3 inches from each of two parallel lines that are 6 inches apart?

The definition of locus given by Math Open Reference (mathopenref.com): A shape created by the set of points whose position satisfies a given set of rules.To be three inches from each of the two lines means that all the points of the locus are directly between the two given lines. Thus, the locus for this problem is a line parallel to and centered between the two parallel lines.i n c h e s0 3 6L1 locus L2| | || | || | || | || | || | |