6. Name each angle pair as corresponding, alternate interior, alternate exterior, consecutive int consecutive exterior, or no relationship. Identify the transversal that connects each angle pai a) \( \angle 4 \) and \( \angle 10 \) \( \begin{array}{ll}\text { b) } \angle 8 \text { and } \angle 11 \\ \text { c) } \angle 1 \text { and } \angle 4 & \text {; Transseessats } \\ \text { d) } \angle 2 \text { and } \angle 12 & \text {; Transversal: } \\ \text { e) } \angle 5 \text { and } \angle 7 & \text {; Transversal: } \\ \text { f) } \angle 2 \text { and } \angle 13\end{array} \)

a) \( \angle 4 \) and \( \angle 10 \) are alternate exterior angles. The transversal connecting them is the line that intersects the two parallel lines above \( \angle 4 \) and below \( \angle 10 \). b) \( \angle 8 \) and \( \angle 11 \) are alternate interior angles. The transversal here runs between the two parallel lines intersecting at \( \angle 8 \) and \( \angle 11 \). c) \( \angle 1 \) and \( \angle 4 \) are corresponding angles. The transversal that connects these angles travels across one of the parallel lines from \( \angle 1 \) to \( \angle 4 \). d) \( \angle 2 \) and \( \angle 12 \) are consecutive interior angles. Their transversal is the one that runs between these two angles along the interior of the parallel lines. e) \( \angle 5 \) and \( \angle 7 \) are corresponding angles. They are connected by the transversal that crosses from \( \angle 5 \) to \( \angle 7 \) along the same line. f) \( \angle 2 \) and \( \angle 13 \) have no relationship as angle pairs. The transversal connecting angles from the two parallel lines does not link them directly.