A sphere of radius $R$ has its center at the origin. There is a point $p$ outside the sphere at $(x,0,0)$ with a magical property value $v$ which affects the surrounding space as $f(v, d) = \frac{v}{d}$, where $v$ is the magical property value and $d$ is the distance from that point. Amazingly, you are informed that you can balance out the affect of point $p$ on the surface of the sphere with a point inside the sphere. Find that point’s position and magical property value.