Which curve depicts the variation of gravitat | vedclass

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(C) For a hollow sphere of mass $M$ and radius $R$:$1$. Inside the sphere $(r < R)$, the gravitational potential is constant and equal to the potentia

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(C) For a hollow sphere of mass $M$ and radius $R$:$1$. Inside the sphere $(r $2$. At the surface $(r = R)$, the potential is $V_{surface} = -\frac{GM}{R}$.$3$. Outside the sphere $(r > R)$, the potential varies inversely with distance: $V_{out} = -\frac{GM}{r}$.Since the potential is negative, it remains constant at a negative value inside the sphere and approaches zero as $r$ increases outside the sphere. Graph $C$ correctly represents this behavior, showing a constant negative value for $r \leq R$ and a curve following $V \propto -1/r$ for $r > R$.

Which curve depicts the variation of gravitational potential $V$ of a hollow sphere of radius $R$ with distance $r$ from its center?

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