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In geometry, lines in a plane or higher-dimensional space are concurrent if they intersect at a single point. The set of all lines through a point is called a pencil, and their common intersection is called the vertex of the pencil.
Concurrent lines are three or more lines that intersect at a single point in a plane. Learn the definition, concurrent lines in geometric shapes with examples.
Concurrent-lines. A set of lines or curves are said to be concurrent if they all intersect. at the same point. In the figure below, the three lines are concurrent because they all intersect at a single point P. The point P is called the "point of concurrency".
Concurrent lines are the lines, in 2-D geometry, which intersect each other exactly at one point. The meaning of concurrent is happening at the same time or point. The intersecting lines are always concurrent. Concurrent lines are non-parallel lines and extend indefinitely at both the direction.
In geometry, concurrent lines are lines that intersect at a single point. concurrent lines can be used to prove geometric theorems, as well as to solve construction and measurement problems. Let's take a closer look at how concurrent lines work.
By definition, concurrent lines are lines that pass through a common point. In other words, concurrent lines have a single intercept point. All the triangle elements discussed in the previous paragraph are concurrent in the sense that all three altitudes, medians, angle bisectors, and perpendicular bisectors of a triangle are concurrent.
