The image displays a figure with vertices labeled M, K, R, L, and N. It appears to be two triangles, M K R and N L R, sharing a common vertex R.
Based on the markings, specifically the right angles and the equal adjacent sides (RK = RL), and equal hypotenuses (MK = NL), the triangles M K R and N L R appear to be congruent by the Hypotenuse-Leg (HL) theorem, if we consider triangle M K R and triangle N L R as right triangles. However, the tick marks on KR and RL suggest that RK = RL. If these are right triangles (angles at K and L are 90 degrees), then by the Hypotenuse-Leg (HL) theorem, if MK=NL and RK=RL, then triangle MKR is congruent to triangle NLR.