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Define the following term: Intersecting lines.

Answer
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Hint: In this question, we have been asked to define the term - Intersecting lines. Write the meaning of these lines and explain the concept of point of intersection through a figure. Also tell the difference between other lines and intersecting lines.

Complete step-by-step solution:
We have been asked to define the term ‘intersecting lines’.
Before defining Intersecting lines, we need to know that there are other types of lines as well.
1) Parallel lines – These are a pair of lines which never meet. They do not have an intersecting point and the distance between such lines always remains the same.
2) Overlapping lines – These lines coincide with each other such that only one line can be seen. The equation of these lines is same.
3) Intersecting lines – let us know about intersecting lines in detail.
Intersecting lines –
These are those lines which cut each other at exactly one point in a plane. These lines share a common point which is known as the point of intersection. In this figure, point O is the point of intersection of the lines L and M.
seo images

These types of lines have only one meeting (intersecting) point. They do not intersect at more than one point. Also, they can intersect at any angles, more than $0^\circ $ and less than $180^\circ $.

Note: We have to mind that, opposite to the intersecting lines is parallel lines. A parallel lines are lines in a plane which do not meet, two straight lines in a plane that do not intersect at two points are said to be parallel.
Given parallel straight lines l and m in Euclidean space, the following properties are equivalent:
Every point on line m is located at exactly the same (minimum) distance from line l (equidistant lines).
Line m is in the same plane as line l but does not intersect l (recall that lines extend to infinity in either direction).
When lines m and l are both intersected by a third straight line (a transversal) in the same plane, the corresponding angles of intersection with the transversal are congruent.