Gravitational Field
- For a point mass M
Gravitational force on the mass mo at P
Gravitational field intensity at P due to M.
is the unit vector radically inward towards O.
So, gravitational field lines for a point mass are radically inward straight lines
e.g., Two point masses B and A each mass M are kept at (0, a) and (a, 0) respectively.
Find the gravitational field at (0, 0).
Gravitational field intensity due to A at origin
Gravitational field intensity due to B at origin
Applying principle of superposition, net gravitational field - Spherical shell of mass M, radius R
- At a point outside of shell (r > R)
(Total mass is assumed to be concentrated at the centre) - At a point on the surface (r = R)
- At a point inside the shell (r < R)
No field line exist inside the shell variation of gravitational field (l) versus distance (r) from centre
- At a point outside of shell (r > R)
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