Same side exterior angles – Angles are a measure of distance between two adjacent objects, or more commonly lines. Stripes represent objects, creating two spaces, with an inner and an outer distance away. The use of angles is in all matters relating to the architecture of the home and the design of a building. These two measures are also directly proportional to each other.
Basic properties of angles
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Generally, an angle is created by two lines meeting at a point, often called a vertex. The angles have several properties that are predictable and calculable using trigonometry. This is because that an angle is actually two sides of a triangle whose third side has not been drawn. Same side exterior angles are often measured in degrees for the construction and remodeling, but the unit can also use radians. Radian represents the distance created by the angle when superimposed to a circle.
Angles are measured with the assumption that represents a crossed by a line area of not more than 360 degrees. This limit 360 imposes a certain amount of unused area. The covered area is the measure of the interior angle. The unused area or area outside the lines is the exterior angle. Therefore, the sum of interior angles and same side exterior angles must equal 360 degrees.
Due to limited extent there is proportionality between angles. As grows inside the outer corner angle decreases, and similarly, the outer angle increases as the interior angle decreases. This property allows you to determine either one and determine with high accuracy using the other. This is especially useful when one of the angles cannot be measured directly because of an obstruction.
The inner and same side exterior angles can be used to derive certain properties of the structures. For example, the law of sins and the law of cosines allow distances of lines and angles are determined with one interior angle and a couple of lengths of sides or more angles and a side length. This is often used in the profession of surveying works.