Q:
# What is an opposite angle?

Opposite angles, known as vertically opposite angles, are angles that are opposite to each other when two lines intersect. Vertically opposite angles are congruent, meaning they are equal in degrees of measurement. An angle measures the amount of rotation and can be expressed as degrees, radians and gradians. In some cases, the phrase "plane angle" is used to distinguish angles in a plane from angles in space.

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The angle has two basic parts, two lines and an intersecting point between them. The corner where the two lines meet is called the angle. The lines that intersect to form the angles are called the arms. The angle describes the amount of turn that takes place between each arm.

Angles can be named in two ways. The first is by a lowercase letter corresponding to where the angle is located, such as angle a or angle b. It is sometimes denoted with a letter from the Greek alphabet such as alpha. An angle can also be named by the letters that define the shape of the angle, with the middle letter indicating where the angle is located.

Angles can be given positive or negative signs, depending on the direction they follow when measured. Positive angles go counter clockwise while negative angles go clockwise.

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Q:
## What is a co-interior angle?

A: A co-interior angle is formed when two lines are intersected by a third line in two distinct points. The four angles that lie on the inside of the two line... Full Answer >Filed Under: -
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## What does a parallel line look like?

A: Parallel lines are two lines that are the same distance apart along their length. They never touch one another. They look like the outer lines of a road or... Full Answer >Filed Under: -
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## What are intersecting lines?

A: Intersecting lines are two lines that meet or cross. The exact place of intersection between two lines is called the "point" or "point of intersection" in ... Full Answer >Filed Under: -
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## How do you find the intersection of two lines?

A: To find the intersection point of two lines, you must know both lines' equations. Once those are known, solve both equations for "x," then substitute the a... Full Answer >Filed Under: