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FALSE!!

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Q: Can two distinct lines intersect in more than one point?
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Can two distinct lines intersect in more than one point explain?

Yes. Any two distinct lines of longitude, for example, meet at two points - the poles. On a plane, though, two points define a unique line. So if two lines intersect at more than one point they must be coincident.


I have to prove if two lines intersect then they intersect in no more than one point I have to assume that lines intersect in MORE than one point i have to prove tht they intersect MORE than 1 wrong?

wrong!


When two or more lines intersect at a point they are said to be?

Theorem: If two lines intersect, then exactly one plane contains both lines. So, when two or more lines intersect at one point, they lie exactly in the same plane. When two or more lines intersect at one point, their point of intersection satisfies all equations of those lines. In other words, the equations of these lines have the same solution, which is the point of intersection.


What is the point at which 3 or more lines intersect is the point of what?

intersection


What is point of concurrence?

A point where two or more lines intersect


What are perpedicular lines?

Perpendicular Lines are two or more lines that will intersect (come together) at some point along their paths. Paralell lines are 2 or more lines that will never intersect at any point in their paths.


When 3 or more lines intersect in a point they are said to be what?

Concurrent lines


Can two lines intersect into more the one point?

Not if they are straight lines.


Three or more lines that intersect at a common point?

its the point of concurrency


What are three or more lines that intersect at a common point called?

concurrent lines


When three or more lines intersect at one point then the lines are said to be?

concurrent


What are non concurrent lines and points?

In geometry, two or more lines are said to be concurrent if they intersect at a single point. If they do not intersect at the single point they are non concurrent.