In these lessons, we will learn how pairs of lines can relate
to each other in four different ways intersecting
lines, parallel lines,
perpendicular
lines,
skew lines

These concepts are useful for understanding and solving various geometry problems.

Related Topics:

More lessons on Geometry

### Intersecting
Lines

The following video gives a definition of intersecting lines.

### Parallel
Lines

### Perpendicular
Lines

### Skew
Lines

The following video gives a definition of skew lines.

You can use the Mathway widget below to practice Algebra or other math topics. Try the given examples, or type in your own problem. Then click "Answer" to check your answer.

These concepts are useful for understanding and solving various geometry problems.

Related Topics:

More lessons on Geometry

Intersecting lines are lines that meet at a point. When two lines intersect, they define angles at the point of intersection.

_{}at pointC

The following video gives a definition of intersecting lines.

Parallel lines are lines that never intersect. The distance between the two lines is fixed and the two lines are going in the same direction.

The following video gives a definition of parallel lines.

Two parallel lines _{}

can be written as_{}

Perpendicular lines are lines that intersect at one point and form a 90м/span> angle.

The following video gives a definition of perpendicular lines.

Two perpendicular lines

_{}

can be written as_{}

The above relationships between lines take place on the same plane. However, skew lines only happen in space. Skew lines never intersect because they are not on the same plane. Skew lines are difficult to draw because they exist in the three dimensional space. Lets consider a cube.

Imagine the lines _{}running

along the edges of a cube as shown, and line running on the front surface of the cube.

They are lines in different planes and will never intersect.

The following video gives a definition of skew lines.

You can use the Mathway widget below to practice Algebra or other math topics. Try the given examples, or type in your own problem. Then click "Answer" to check your answer.

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