A straight line that intersects either two or more nonparallel lines is called a transversal line of nonparallel lines.

In geometric system, a straight line often intersects two or more non-parallel lines in some cases. It actually cuts the straight line at distinct points on a plane. It is called a transversal and also called as transversal line.

The picture represents the formation of nonparallel lines cut by a transversal geometrically.

Two nonparallel lines cut by their transversal is another most useful geometrical concept.

$\overleftrightarrow{AB}$ and $\overleftrightarrow{CD}$ are two nonparallel lines. $\overleftrightarrow{XY}$ is a straight line but it cuts both non-parallel lines $\overleftrightarrow{AB}$ and $\overleftrightarrow{CD}$ at different intersecting points $P$ and $Q$ respectively.

Therefore, the straight line $\overleftrightarrow{XY}$ is called as a transversal line or simply transversal of nonparallel lines $\overleftrightarrow{AB}$ and $\overleftrightarrow{CD}$. It is also called as nonparallel lines $\overleftrightarrow{AB}$ and $\overleftrightarrow{CD}$ cut by their transversal line $\overleftrightarrow{XY}$.

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Evaluate $\displaystyle \large \lim_{x \,\to\, \tan^{-1}{3}} \normalsize {\dfrac{\tan^2{x}-2\tan{x}-3}{\tan^2{x}-4\tan{x}+3}}$

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Evaluate $\displaystyle \large \lim_{x \to 0} \normalsize \dfrac{e^{x^2}-\cos{x}}{x^2}$

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Evaluate $\displaystyle \int \dfrac{1+\cos{4x}}{\cot{x}-\tan{x}} dx$

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