In terms of Euclidian geometry, no lines have end points. A line segment has end points, as it is a section of a defined line of points.
A parallel line segment are two lines with two ending points and are in a straight line that can never touch.
"Lines" is the plural of "line" which is a series of points each of which is contiguous only to two other points in the series. It is also used to describe a line segment which is a line which terminates at each end with a point.
Because a line segment means that it does have 2 end points at the end of the line and parallel lines never touch. I could explain more but don't feel like it good luck with that math!!
You may want to reword the question so that it makes at least a little sense.
Yes. Those lines are examples of when an inequality (≥ or ≤) is graphed.
In terms of Euclidian geometry, no lines have end points. A line segment has end points, as it is a section of a defined line of points.
A parallel line segment are two lines with two ending points and are in a straight line that can never touch.
"Lines" is the plural of "line" which is a series of points each of which is contiguous only to two other points in the series. It is also used to describe a line segment which is a line which terminates at each end with a point.
Not quite. It is two parallel lines of the same length as the line segment plus two semicircles, one at each end of the line segment. The overall shape is like an oval running track with the original line segment down the middle.
Because a line segment means that it does have 2 end points at the end of the line and parallel lines never touch. I could explain more but don't feel like it good luck with that math!!
You may want to reword the question so that it makes at least a little sense.
"Lines" is the plural of "line" which is a series of points each of which is contiguous only to two other points in the series. It is also used to describe a line segment which is a line which terminates at each end with a point.
Line segments have two ending points, while lines by proof and definition go on and on forever.
Let's think of a line segment as a finite set of points. Along those lines, (pun intended) think of a ray and a line as infinite sets of points. Then we think of longer in terms of the size of the set. So for example, a 2 inch line segment would be longer than a 1 inch line segment because we can have more points in the set which is made of the two inch segment. The ray and the line are the same size since they both can be viewed as sets containing an infinite number of points. The line segment being a finite set is smaller than the other two.
Parallel lines--will never touch Perpendicular lines--cross at right angles Rays--lines that start at a point and extend into infinity Line segment--a line between two points Line--a line that runs forever in either direction
That is considered a segment since lines are continuous in both directions, and rays are continuous in one direction.