The radius of the planet Mercury is 2.43 x 10^6m and its mass is 3.2 x 10^23 kg. What is the speed of a satellite in orbit
265.000 m above the surface?

Radius of Mercury = =

Mass of Mercury =

Distance Satellite above the surface of the Mercury = d = 265,000m

Gravitational Constant =  

Since the Satellite is orbiting around the Planet Mercury, due to the centripetal force, and Centripetal force is the force that acts towards the center of the circle, Whereas The gravitational force also acts towards the center of the circle thus we can say that Centripetal force is equal or same as centripetal force.  So,

Fg is Given by,

Fc is Given by,

Where,

            G is Gravitational Constant

            is mass of Planet Mercury

            is Mass of Satellite

             r(small letter) is the distance between the center of the Planet Mercury and the satellite.

             V is velocity of satellite

Now,

 r can also be written as,

Substitute the variables,

Simplify the equation,

                                  V = 2814

Approximately,

                                  V = 2800

unlike poles attract

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