Given a quadrilateral PQRS, where
∠P=50∘,∠Q=50∘ and ∠R=60∘
Now, by the angle sum property of a quadrilateral, we have
∠P+∠Q+∠R+∠S=360∘⇒50∘+50∘+60∘+∠S=360∘⇒∠S=360∘−160∘⇒∠S=200∘
One interior angle of the given quadrilateral is greater than 180∘, therefore the quadrilateral is concave.