# Alternate Exterior Angles

Alternate exterior angles are those on either side of a transversal AB. In this article, we’ll discuss the properties of these angles, along with their advantages and disadvantages. We’ll also discuss the differences between the two types of exterior angles: Obtuse and Corresponding. We’ll explore the differences between these two types of angles, and how to use them when designing a home. In addition, we’ll look at the relationship between the interior and exterior angles of a given object.

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## Congruent exterior angles

Congruent exterior angles are those that can be found between two parallel lines. The transversal line slices through the two parallel lines and creates congruent exterior angles. These angles are the corresponding and vertical angle pairs. However, when you draw these pairs together, you must ensure that the lines are parallel. Otherwise, there will be no congruent exterior angles. Here is an example. A pair of parallel lines can contain two congruent exterior angles.

The transversal intersects two lines on opposite sides. The two intersecting lines form alternate exterior angles. These angles are located on the outer side of each parallel line. They are congruent because they have equal measure. For example, a pair of congruent alternate exterior angles is 1 = 4 and 2 = 3. Solving these examples will help you understand the concept better. Once you’ve mastered the concept, you can apply it to any other situation.

## Congruent interior angles

Congruent interior angles and alternate exteriors are two types of angle pairs. They occur when two lines are parallel and their opposite sides are angled at the same place. The Alternate Exterior Angles Theorem explains how to find the measures of these angles. There are several ways to prove that these angles are congruent. Read on to learn more! Here are some examples. Once you’ve mastered these definitions, you’ll know how to draw corresponding interior and exterior angles.

First, let’s define congruent interior and alternate exterior angles. These are angles that form when a transversal intersects two parallel lines. A transversal cuts two parallel lines and forms an angle. The interior and exterior angles of a triangle are congruent if they are both on the same side of the transversal. The reverse of this statement is also true. These two types of angles are considered to be supplementary angles.

## Corresponding exterior angles

In geometry, a transversal is a line that intersects two or more parallel lines at 2 distinct points. It is a line of t degrees or greater. In geometry, corresponding angles are angles on the same side of the same plane. The opposite is true for alternate interior angles and exterior angles. In the following examples, we will define the two types of angles. Corresponding angles are interior angles, while alternate interior angles are exterior angles.

In geometry, the angles 1 and 5 are corresponding. Those two pairs will form four pairs of corresponding angles. Corresponding angles are congruent, and share the same position relative to a transversal or parallel line. These angles are called exterior angles and interior angles, respectively. In architecture, corresponding angles can be referred to as adjacent angles or alternate angles. There are four basic types of corresponding angles.

## Obtuse exterior angles

Interior and exterior angles of regular polygons all have a sum of 360 degrees. The sum of the exterior angles of a convex polygon will always be 180 degrees, even if it has two obtuse angles. The exterior angles of a triangle, in turn, will always be 90 degrees, and vice versa. An equilateral triangle, on the other hand, will have three acute angles, while its interior angle will be 90 degrees.

Regular quadrilaterals have obtuse exterior angles. This is the case even when a triangle is bisected by a median. In this case, the median will bisect the triangle’s area into two equal halves. In addition, a regular hexagon has six equal sides. This makes it an equilateral triangle. The opposite of an equilateral triangle is an obtuse hexagon.