Answer:
83°
Step-by-step explanation:
As the line XM bisects the angle ∠LXN, we will have two equal angles generated: ∠LXM and ∠MXN.
So, if the angle ∠MXN = 41.5°, the angle ∠LXM is also 41.5°.
These two angles have the line XM in common, and the angle ∠LXN will be the sum of them.
So the measure of ∠LXN is:
∠LXN = ∠LXM + ∠MXN = 41.5 + 41.5 = 83°
