Question

Assume JKL PQR. If mP = 52 , mQ = 48 , and mR = 80 , what is the measure of K?

Answer 1

Because there is wrote JKL and PQR so from this result that to angle J correspond angle P,to angle Q correspond angle K and to angle L correspond angle R 
so using these result that angle K has a measure of 48 degrees 

hope this helped 

Answer 2

Answer:

The measure of angle K is 48°.

Step-by-step explanation:

Given information: $\triangle JKL \sim \triangle PQR$, ∠P = 52° , ∠Q = 48° , and ∠R = 80°.

The corresponding angles of two similar triangles are congruent.

It is given that $\triangle JKL \sim \triangle PQR$, So

$\angle J=\angle P$

$\angle K=\angle Q$

$\angle L=\angle R$

We have to find the measure of angle K.

$\angle K=\angle Q=48^{\circ}$

Therefore the measure of angle K is 48°.