Transversal t intersects lines a, b, c to form 12 angles. The angles formed with line a, clockwise from top left, are 1, 2, 4, 3. The angles formed with line b, clockwise from top left, are 5, 6, 8, 7. The angles formed with line c, clockwise from top left are 9, 10, 12, 11. For the diagram shown, select the angle pair that represents each angle type. Corresponding angles angle 7 and angle 3 Alternate exterior angles Alternate interior angles Vertical angles

Answer:

corresponding angles: 7 and 3

alternate exterior angles: 12 and 5

alternate interior angles: 2 and 11

vertical angles: 7 and 6

Step-by-step explanation:

corresponding angles: 7 and 3

alternate exterior angles: 12 and 5

alternate interior angles: 2 and 11

vertical angles: 7 and 6

corresponding angles: 7 and 3 = In this, the pairs of angles should be found in a similar position on various intersections.

alternate exterior angles: 12 and 5 = This should be said when two angles lie on the inverse sides of the transversal and should be placed on two distinct lines.

alternate interior angles: 2 and 11 = In this, angles are created at the time when a transversal intersects two coplanar lines.

vertical angles: 7 and 6 = It is the pair of opposite angles created by intersecting lines

in this way, it should be chosen or selected.

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