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ALTERNATE EXTERIOR ANGLES A pair of angl...

ALTERNATE EXTERIOR ANGLES A pair of angles in which one arm of each of the angles is on opposite sides of the transversal and whose other arms are directed in opposite direction and do not include segment PQ is called a pair of alternate exterior angles.

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Alternate exterior angles a pair of angles in which one arm of each of the angles is on opposite side of the transversal and whose other arms are directed in opposite direction and do not include segment PQ is called a alternate exterior angles.

ALTERNATE INTERIOR ANGLES A pair of angles in which one arm of each of the angles is on opposite sides of the transversal and whole other arm include segment PQ as shown in Fig.44 is called a pair of alternate interior angles.

Alternate interior angles a pair of angles in which one arm of each of the angle is on opposite sides of the transversal and whose other arms include segment PQ as shown in Fig.15.15 is called a pair of alternate interior angles.

CORRESPONDING ANGLES A pair of angles in which one arm of both the angles is no the same sides of the transversal and their other arms are directed in the same sense is called a pair of corresponding angles.

Corresponding angles a pair of angles in which one arm of both the angles is on the same side of the transversal and their other arms are directed in the same sense is called a pair of corresponding angles.

Interior angles the angles whose arms include line segment PQ are called interior angles.

In the adjacent figure which of the following represents a pair of alternate exterior angles

exterior angles the angles whose arms do not include the line segment PQ are called exterior angles.

EXTERIOR ANGLES The angles whose arms do not include the line segment PQ are called exterior angles.

A pair of angles which lie on the opposite side if the point of intersections are called vertically opposite angles.