For any pair of parallel lines 1 and 2, that are both intersected by a third line, such as line 3 in the diagram below, angle A and angle C are called corresponding angles. Corresponding angles have the same degree measurement. Angle B and angle D are also corresponding angles.
On a piece of paper, draw a horizontal line. Now, draw a diagonal line that bisects this line. You have now created four angles.
Over the line, label the angles A and B, from left to right. Under the line, label the angles C and D, this time right to left.
Angles A and C are corresponding angles, as they have the same degree measurement, and angles B and D are corresponding angles for the same reason.
To answer your next question, angles A and B and angles C and D are complimentary angles as their degree measurements add up to 180. The same can be said for angles A and D and angles B and C.
any pair of angles that have the same relative position at each intersection where a straight line crosses two others
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corresponding angles
F for corresponding angles and Z for alternate angles
corresponding sides and angles are congruent s/a
Corresponding sides and angles are not all congruent.
The ratio between corresponding sides or angles of similar triangles are equal