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How many lines can be drawn through eight points?

Only one line can be drawn through eight points.


How many lines can be drawn through 5 non collinear points?

Through any two distinct points, exactly one line can be drawn. For 5 non-collinear points, each pair of points can form a line. The number of ways to choose 2 points from 5 is given by the combination formula ( \binom{5}{2} ), which equals 10. Therefore, 10 lines can be drawn through 5 non-collinear points.


What the name of straight lines that can be drawn through one points?

line segments


How many lines can be drawn through two fixed points?

In Euclidian or plane geometry, there can be only one line through two fixed points. Lines cannot actually be drawn; if you see it it is not a geometric line. If the points are on a curved surface as in a geometry that is non-Euclidian, then there can be infinitely many lines connecting two points.


How many lines can be drawn perpendicular to a given like through a point not on the given line?

In Geometry


How many lines can be drawn through one point?

uncountable lines can be drawn through one point.


How many lines can be drawn through 2 points?

1 straight line. An infinite number of curved lines.


How many lines can be drawn through two points?

If you're talking about straight lines (not curves) the answer is one.


How many lines can cross a point?

An infinite number of lines can be drawn through a single point, but only one through two points (of course, if the points don't have the same coordinates).


How many lines can be drawn to pass through two points?

There is only one possible line that can can through two different points, presuming there are no overlaps.


How many lines can be drawn to pass through two different points?

There is only one possible line that can can through two different points, presuming there are no overlaps.


How many lines can be drawn through a given point on a circle that is tangent to the circle?

Infinite lines because a circle has infinite lines of symmetry.