# Name a Pair of Adjacent Angles

Naming a pair of adjacent angles( They share a vertex and a side, but do not overlap.) A linear pair is two adjacent angles whose unusual sides form opposite rays. Rename all adjacent angle pairs in the diagram. The two intersecting lines form pairs of adjacent angles that are complementary.

## There'?s no overlapping.

In the above illustration, the two angles BAC and CAD are sharing a page (the AC line segment). Also, they divide a shared apex ( point A). Therefore they are called "adjacent angles". Obviously the greater of the two angles BAD is the total of the two adjacent angles.

The two angles PSQ and PSR are overlapping in the illustration on the right. Even though they divide a joint side (PS) and a joint node (S), they are not regarded as adjacent angles if they thus intersect. The adjacent angles must be next to each other and not above each other.

A further possibility to define them is: "two angles that divide a side and a apex, but do not divide inner points". A further use of the word relates to the inner angles of poly-gons. Two arbitrary inner angles that divide a shared side are referred to as "adjacent inner angles" of the poligon or simply as "adjacent angles".

In this case the term adjacent is used in its usual British sense of "next to each other".

## adjoining angles

1 ) they have a knot in common, 3 ) their other branches are on the opposite sides of the joint branch. On the above picture AOC and BO have a node O in the same knot as the ? AOC and BO in the same knot as the BO. Furthermore they have a joint OC branch and their branches are OA and OB. Thus AOC and ?AOC and ?AOC are neighborhood angles.

1 ) Make a note of each pair of adjacent angles in the chart below: Solutions: 2)?AOC and ?BOC are neighborhood angles. When m?AOB = 75 0, AOC =30 0 then you will find the m?BOC. Resolution: Because ?AOC and ?BOC are adjacent angles. 3 ) The total of two adjacent angles is 110 0.

lf one of the angles is 30 0 more than the other. Locate the dimensions of two angles. Answer: The two angles are 40 0 and 70 0.