Mass $M$ is uniformly distributed only on curved surface of a thin hemispherical shell. $A, B$ and $C$ are three points on the circular base of hemisphere, such that $A$ is the centre. Let the gravitational potential at points $A, B$ and $C$ be $V_{A}, V_{B}, V_{C}$ respectively. Then

V_{A} > V_{B} > V_{C}

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V_{C} > V_{C} > V_{A}

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V_{B} > V_{A}

and

V_{B} > V_{C}

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V_{A} = V_{B} = V_{C}

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Solution

The correct option is D $V_{A} = V_{B} = V_{C}$

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Mass M is uniformly distributed only on curved surface of a thin hemispherical shell. A,B and C are three points on the circular base of hemisphere, such that A is the centre. Let the gravitational potential at points A,B and C be VA,VB,VC respectively. Then

The correct option is D VA=VB=VC

Mass $M$ is uniformly distributed only on curved surface of a thin hemispherical shell. $A, B$ and $C$ are three points on the circular base of hemisphere, such that $A$ is the centre. Let the gravitational potential at points $A, B$ and $C$ be $V_{A}, V_{B}, V_{C}$ respectively. Then

The correct option is D $V_{A} = V_{B} = V_{C}$