Two bodies of masses \[{{M}_{1}}\text{ }\operatorname{and}\text{ }{{M}_{2}}\]are placed at a distanced/apart. What is the potential at the position where the gravitational field due to them is zero?

\[-\frac{G}{d}({{M}_{1}}+{{M}_{2}}-2\sqrt{{{M}_{1}}}\sqrt{{{M}_{2}}})\]

\[-\frac{G}{d}({{M}_{1}}+{{M}_{2}}+2\sqrt{{{M}_{1}}}\sqrt{{{M}_{2}}})\]

\[-\frac{G}{d}(2{{M}_{1}}+{{M}_{2}}+2\sqrt{{{M}_{1}}}\sqrt{{{M}_{2}}})\]

\[-\frac{G}{2d}({{M}_{1}}+{{M}_{2}}+2\sqrt{{{M}_{1}}}\sqrt{{{M}_{2}}})\]

Two bodies of masses \[{{M}_{1}}\text{ }\operatorname{and}\text{ }{{M}

1.	Two bodies of masses \[{{M}_{1}}\text{ }\operatorname{and}\text{ }{{M}_{2}}\]are placed at a distanced/apart. What is the potential at the position where the gravitational field due to them is zero?
A.	\[-\frac{G}{d}({{M}_{1}}+{{M}_{2}}+2\sqrt{{{M}_{1}}}\sqrt{{{M}_{2}}})\]
B.	\[-\frac{G}{d}({{M}_{1}}+{{M}_{2}}-2\sqrt{{{M}_{1}}}\sqrt{{{M}_{2}}})\]
C.	\[-\frac{G}{d}(2{{M}_{1}}+{{M}_{2}}+2\sqrt{{{M}_{1}}}\sqrt{{{M}_{2}}})\]
D.	\[-\frac{G}{2d}({{M}_{1}}+{{M}_{2}}+2\sqrt{{{M}_{1}}}\sqrt{{{M}_{2}}})\]
Answer» B. \[-\frac{G}{d}({{M}_{1}}+{{M}_{2}}-2\sqrt{{{M}_{1}}}\sqrt{{{M}_{2}}})\]