1. The problem statement, all variables and given/known data The distance between the centres’ of the Earth and Moon is estimated to be 3.84x10^8 m. If the lunar month is 27.3 days, calculate the approximate mass of the Earth. (Assume the gravitational constant G=6.67x10^-11 Nm2 kg-2) 2. Relevant equations T = 2pi / sqroot(G * Mearth) * r^3/2 3. The attempt at a solution 27.3 = 6.283 / sqroot(6.67x10^-11 * Mearth) * 3.84x10^3/2 27.3 * sqroot(Mearth) = (6.283 / 8.14 x10^-6) * 7.525x10^12 27.3 * sqroot(Mearth) = 771867.3 * 7.525x10^12 27.3 * sqroot(Mearth) = 5.81x10^18 sqroot(Mearth) = 5,81x10^18 / 27.3 sqroot(Mearth) = 2.13x10^17 Mearth = 4.53x10^34 Lunar Month / Earth Month = 30.4/27.3 = 1.114 Mass Earth = 4.53x10^34 * 1.114 = 5.04x10^34 kg This is far too large a nuber for the mass of the earth, considering that it is in the region of Nx10^24 kg, What am i doing wrong?