MCQ
Let $P \left( a _1, b _1\right)$ and $Q \left( a _2, b _2\right)$ be two distinct points on a circle with center $C (\sqrt{2}, \sqrt{3})$. Let $O$ be the origin and $OC$ be perpendicular to both $CP$ and $CQ$. If the area of the triangle $OCP$ is $\frac{\sqrt{35}}{2}$, then $a _1^2+ a _2^2+ b _1^2+ b _2^2$ is equal to $...........$.
- A$23$
- ✓$24$
- C$22$
- D$20$
