answersLogoWhite

0

Add your answer:

Earn +20 pts
Q: Is it possible for two triangles to intersect in one point?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Related questions

What is the least number of points in which two triangles can intersect?

There are two ways to think of this question, if the triangles don't have to intersect then the answer is zero. If the triangles have to intersect, then the minimum number of points is one, if the triangles meat at vertex to edge or vertex to vertex.


Name the 4 points of concurrence in triangles?

When three or more lines intersect at one point, then they are considered concurrent.The four points of concurrence in triangles are the circumcenter, incenter, centroid, and orthocenter.


Do two lines always intersect at one point?

If two different lines intersect, they will always intersect at one point.


When two lines intersect they intersect in one and only one?

Point.


Is it possible for two planes to intersect in exactly one point?

yes but they shouldn't run into eachother if they have there lights on


Can three planes intersect in a point?

yes, three planes can intersect in one point.


Is it that if two different circles intersect then they intersect at one and only one point?

If two circles intersect then they have to intersect at two points.


When two lines intersect do they intersect in different ponts?

No, two straight lines can intersect at only one point and that is their point of intersection.


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!


Can two planes in three-dimensional space intersect at one point?

No, they intersect at a line.


To cross at exactly one point?

To intersect.


Do three lines intersect in only one point?

It's possible, but for any three lines in the same plane, there could be ether one point of intersection (unlikely) or three (more probably).