A spherical planet has mass M and diameter D. A particle of mass mp is falling near the surface of planet. Due to the falling particle, planet will experience an acceleration equal to
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As we learnt in
Acceleration due to gravity (g) -
Force extended by earth on a body is gravity.
Formula: g=\frac{GM}{R^{2}},
g=\frac{4}{3}\pi \rho \, GR
g\rightarrow gravity
\rho \rightarrow density of earth
R \rightarrow Radius of earth
- wherein
It's average value is 9.8\: m/s^{2}\; \; or \; \; 981cm/sec^{2}\; or\; 32feet/s^{2} on the surface of earth
Acceleration due to gravity=\frac{GM_{o}}{R_{o}^{2}}=\frac{GM_{o}}{\left ( \frac{D_{o}}{2} \right )^{2}}=\frac{4GM_{o}}{D_{o}^{2}}
Option 1)
\frac{GM_{0}}{D^{2}_{0}}
This is incorrect option
Option 2)
\frac{4mGM_{0}}{D^{2}_{0}}
This is incorrect option
Option 3)
This is correct option
Option 4)
\frac{GmM_{0}}{D^{2}_{0}}
This is incorrect option
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