Question

(a) ángulos correspondientes:

(b) ángulos alternos externos:

(c) ángulos alternos internos:

Explanation:

Step1: Recall corresponding angles definition

Corresponding angles are in the same relative position. $\angle4$ and $\angle2$, $\angle8$ and $\angle6$ are in the same relative position.

Step2: Recall alternate - exterior angles definition

Alternate - exterior angles are outside the two lines and on opposite sides of the transversal. $\angle4$ and $\angle1$, $\angle8$ and $\angle5$ are outside the two lines \(a\) and \(b\) and on opposite sides of transversal \(m\).

Step3: Recall alternate - interior angles definition

Alternate - interior angles are inside the two lines and on opposite sides of the transversal. $\angle7$ and $\angle1$, $\angle3$ and $\angle5$ are inside the two lines \(a\) and \(b\) and on opposite sides of transversal \(m\).

Answer:

(a) Corresponding angles: $\angle4$ y $\angle2$, $\angle8$ y $\angle6$
(b) Alternate - exterior angles: $\angle4$ y $\angle1$, $\angle8$ y $\angle5$
(c) Alternate - interior angles: $\angle7$ y $\angle1$, $\angle3$ y $\angle5$