Given: A sun in a distant galaxy has an estimated Mass of M, and the earth has a mass of m as follows

Required: To find out how many earths would it take to equal the mass of the sun.
Explanation: Suppose x no of earth's mass would be equal to the mass of the sun. Hence,

Putting the values of M and m,

which gives,

or,

Final Answer: It would take 2.5*10^6 earths to equal the mass of the sun.