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Two point masses each having a magnitude m are fixed at a separation l from each other. P is a point between the masses on the line joining them at a distance x from one of the masses. A graph is plotted for the gravitational potential V at P against the distance x from any one mass. Among the following graphs, best curve is

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$V_{p} = {(V_{p})}_{A} + {(V_{p})}_{B}$

$= - (\frac{G m}{x}) + (- \frac{G m}{1 - x})$

$As x \to 0, V_{p} \to - \infty$

$A t x = \frac{I}{2}, V_{p} = (- \frac{4 G m}{I})$

$As x \to l, V_{p} = - \infty$

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