Answer:
We know that the gravitational potential is constant at
all points inside a spherical shell. therefore, the gravitational potential
gradient at all points inside the spherical shell is zero [i.e., as V is
constant,Since,
gravitational intensity is equal to negative of the gravitational potential
gradient, hence the gravitational intensity is zero at all points inside a
hollow spherical shell.
This
indicates that the gravitational forces acting on a particle at any point
inside a spherical shell, will be symmetrically placed.
Therefore,
if we remove the upper hemispherical shell, the net gravitational force acting
on the particle at the centre Q or at some other point P will be acting
downwards which will also be the direction of
gravitational
intensity. It is so because, the gravitational intensity at a point is the
gravitational force per unit mass at that point. Hence, the gravitational
intensity at the centre Q will be along c, i.e., option (iii) is
correct.
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