The consecutive and exterior angle theorem states that if the transversal passes through the two parallel lines then any two exterior angles are congruent.
The converse of this is if the two alternate exterior angles are congruent and when the exterior angle passes through the two lines these two lines will be parallel. As we have noticed here that both the above statement proves to be true therefore the alternate exterior angle theorem is biconditional. So the new theorem form will be when a transversal passes through two lines are parallel if and only if any two exterior angles are congruent.
here in the above figure angle 1 and 8 are the alternate exterior angle and angle 4 and 6 are the alternate exterior angle. angle 2 and 7 and angle 3 and 5 are the alternate interior angles. angle 1 and 3 and angle 2 and 4 are the corresponding angles and also angle 5 and 8 and 6 and 7 are the corresponding angles.
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