1. The problem statement, all variables and given/known data Uranium has two naturally occurring isotopes. U_238 has a natural abundance of 99.3% and U_235has an abundance of 0.7%. It is the rarer U_235 that is needed for nuclear reactors. The isotopes are separated by forming uranium hexafluoride UF_6, which is a gas, then allowing it to diffuse through a series of porous membranes. 235UF_6 has a slightly larger rms speed than 238UF_6 and diffuses slightly faster. Many repetitions of this procedure gradually separate the two isotopes. What is the ratio of the rms speed of 238UF_6? to that of 238UF_6 ? 2. Relevant equations The relevant equation is only this. V_rms = ([3*k_b*T]/m)^(1/2) 3. The attempt at a solution My attempt thus far is V_rms_1/V_rms_2 = solution ; Simple right? Let's go further... 1u= 1.6691729*10^-27 ([3*k_b*T]/(238*1u)^(1/2)/([3*k_b*T]/(235*1u)^(1/2) This has come out wrong several times. I believe my error lies in converting the masses somehow since it's the only possible variable. Sadly I don't have a strong background in chem or working with these. Help would be very appreciated.