Question

Name two pairs of alternate exterior angles

Answer 1

Alternate interior angles: 3 & 5; 4 & 6
Alternate exterior angles: 1 & 7; 2 & 8
Corresponding angles: 1 & 5; 2 & 6; 3 & 7; 4 & 8
Same side interior angles: 3 & 6; 4 & 5
Same side exterior angles: 1 & 8; 2 & 7

Answer 2

i dont understand the diagram with two transversals

Answer 3

I have copied my drawing and added line names.


The definition of a transversal is:
A transversal is a line that intersects two lines at two different points.

In my drawing, only line t is shown to be a transversal since it intersects lines m and n at two different points.

In your case. you have lines m, n, l, and k.

You can choose several groups of lines as you lines and transversal.

You have 4 choices of which lines and transversals to pick and work with.

If you choose lines m and n as your lines, then you can have k as a transversal.
If you choose lines m and n as your lines, then you can have l as a transversal.
If you choose lines l and k as your lines, then you can have m as a transversal.
If you choose lines l and k as your lines, then you can have n as a transversal.

Let's say you pick the second choice above, lines m and n and line l as the transversal.
First thing to do is ignore line k.

Then you have this:



Now use my first drawing above to figure out two pairs of alternate exterior angles.