Answer:
Step-by-step explanation:
m∠P + m∠Q + m∠R = 180 degree
-> m∠R = 180 - ∠P - ∠Q = 180 - 99 - 31 = 50
[tex]\frac{PQ}{sin(R)} =\frac{PR}{sin(Q)} =\frac{QR}{sin(P)}[/tex]
PQ = [tex]\frac{QR*sin(R)}{sin(P)} = \frac{11*sin(50)}{sin(99)}[/tex]=8.53
PR = [tex]\frac{QR*sin(Q)}{sin(P)} = \frac{11*sin(31)}{sin(99)}[/tex]=5.74
