A question and a set of statements are given. Find which of the given statements is/are sufficient to answer the question.
Question: Find $x^{\circ }$ and $y^{\circ }$.
Statements:
I. $P^{\circ }=125^{\circ }$ and $Q^{\circ }=85^{\circ }$.



II. $P^{\circ }>Q^{\circ }$.

The question asks to find the specific values of variables $x^{\circ }$ and $y^{\circ }$.
* Statement I provides specific numerical values for completely different independent angle placeholders $P^{\circ }$ and $Q^{\circ }$. It gives zero mathematical formula, relationship, or linkage mapping $(P,Q)$ to $(x,y)$.
* Statement II gives an inequality link between $P^{\circ }$ and $Q^{\circ }$.
Even combining both statements, we have no geometric figure, system of equations, or constraints relating variables $x$ and $y$ to $P$ and $Q$. Therefore, statements together are also not sufficient.