A straight angle is a part of geometry. You must have learned about the basics of geometry which consist of angles, ray, lines, line segments, etc. Here you will learn complete demonstration of one of the type of angle, which is straight angle.

An angle is formed when two line segments are joined at a single endpoint or when two line segments are combined at a single endpoint. The point where the two lines meet is called the Vertex of the angle. There are basically 6 different types of angles whose vertex values are different, respectively and they are;

- Acute Angle(less than 90Â°)
- Obtuse Angle(more than 90Â°)
- Right Angle(equal to 90Â°)
**Straight Angle**(exact 180Â°)- Reflex Angle(greater than 180Â°) and
- Full Angle(Exact 360Â°)

An angle with 0Â° is called a zero angle, means it doesnâ€™t form an angle. These were the general classification of angles.

In geometry, we compare two angles based upon their conditions. Some angles are defined in terms of their similarity, called as a congruent angle, which has the same angle. Then, we have adjacent angles, which are adjacent to each other. Complementary angles, whose sum is equal to 90Â°.

In this article, we are going to brief you about Straight angle details or theorem with its definition, its mathematical value and example.

**Straight Angle Definition**

In geometry, aÂ straight angle is an angle, whose vertex point has a value of 180 degrees. Basically, it forms a straight line, whose sides lie in opposite directions from the vertex. It is also termed as Flat angle sometimes. Some of the **straight angle examples** in our day to day life are:

- A flat surface has an angle of 180 degrees.
- A straight stick has an angle which is straight or 180 degree.

A straight angle is different from the straight line, as it measures 180 degrees and a straight line is a connector of two points.

Straight angle also measures for half of the revolution. It is the sum of two right angles, i.e.90Â°+90Â°and also it denotes the Ï€ radian.

**Can we consider a triangle made from a straight angle?**

A straight angle has a measure of 180Â°and the sum of interior angles of a triangle is also 180Â°. But we cannot consider straight angle as a **straight angle triangle** because, for a triangle, the figure should form an enclosed structure.

Triangle is a closed three-sided figure, which has three distinct points which are not collinear with each other. Â But, in the case of the Straight line, the points are collinear and hence they cannot form a closed structure. Therefore, there is no triangle formed.

**Points to remember:**

- A straight angle always forms a straight line.
- The value of the straight angle is 180Â°.
- The arms of the straight angle lie opposite to each other from the vertex point.
- The straight angle measured anticlockwise is positive straight angle i.e.180Â°.
- The straight angle measured clockwise is a negative straight angle i.e.-180Â°.

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