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How many points are found at the intersection of a line and a plane?
Zero (if the line is parallel to the plane), one (generally), or an infinite number (if the line is within the plane).
How many points are you a intersection of a line and a plane?
There are two possible answers; if the line is crossing the plane at an angle, then the line and the plane only intersect at one point. However, if the line is part of the plane, then the entire line intersects with the plane, and there are an infinite number of intersecting points.
Can a plane and a line ever intersect in two points?
In Euclidean geometry, they can only intersect in 0, 1 or infinitely many points. If there are two points of intersection then the whole line lies in the plane.
How many points of intersection to make with 3 line segments?
6
How many planes must intersect to form a line?
The intersection of two planes forms a line.
What is the maximum number of times 2 planes can intersect?
In three-dimensional space, two planes can either:* not intersect at all, * intersect in a line, * or they can be the same plane; in this case, the intersection is an entire plane.
How many flags on a rugby league pitch?
14 Half way line (2), 22m lines (4), Goal line intersection of touch in goal (4), Dead ball line intersection touch in goal (4).
How many half planes does a line a plane have?
-- A line has no plane and no part of one. -- Regarding a plane, go back and look at that word "half" again.
If line d intersects plane F then how many points on line d also lie on plane F?
There are one or infinitely many points.
Give a line and a point not on the line how many planes do they define?
They define one plane. A line is defined by two points, and it takes three points to define a plane, so two points on the line, and one more point not on the line equals one plane.
How many half planes does a line on a plane form?
2
Do a line and a point not on that line lie in one and only one plane?
Yes because a line can lie in many planes so one we add one point not on that line, we define a unique plane.
