Question

Two distinct lines intersect in more than one point. always sometimes never

Answer 1

Answer:

Two straight line intersect each other at only one point as shown in figure. It is impossible that two distinct lines intersect in more than one points.

If one of the line is not straight or both the lines are not straight than only they can intersect in more than one points

Step-by-step explanation:

Two straight line intersect each other at only one point as shown in figure. It is impossible that two distinct lines intersect in more than one points.

as shown in figure L and M are two straight lines and they intersect each other at only single point.

If one of the line is not straight or both the lines are not straight than only they can intersect in more than one points. As shown in figure X is a curved line and y is a straight line these two lines intersect each other at  at two points.

Answer 2

By using basic meaning of intersecting lines we got that Two distinct lines never intersect in more than one point.

What are intersecting lines ?

Lines which cut each other at any finite point are known as  intersecting lines

We know that if two lines meet at a common point there are two possibilities

first : They meet again at any other point

Second : they never meet again on any other point

In first case where they meet more than once then it's necessary that they are same lines and they will meet at infinitely many points

In second case where they meet only once then they are different line and they can never intersect more than once

By using basic meaning of intersecting lines we got that Two distinct lines never intersect in more than one point.

To learn more about intersecting lines visit :

https://brainly.com/question/2065148