Answer:
The measure of

Explanation:
According to the below diagram, horizontal line segment
intersects with
at their midpoint
.
So,
(As they are vertical angles)
Given that,
and
![\angle MNL = [3(x+14)]\°](https://img.qammunity.org/2019/formulas/mathematics/middle-school/i3ctzf7zyjvbo98ogs09f3ap3e2jjpqcez.png)
As they are adjacent angles and points
and
are co-linear, so

That means.......

Thus,
