Recent content by Davasaurous

So it'd be .. R^3 = GMT^2? on 4pi^2 Oh, and I just rearranged the lorentz factor to subject v^2 v^2 = c^2(1-(1/lorentz)^2) How's that? Thanks guys

Thanks! Just what I needed! Can't believe I forgot it actually, silly me. ANYWAY, therefore... {T^2} = {4 \pi^2} \frac{R^3}{GM} Yes?? and... {R^3} = {GM} \frac{4 \pi^2}{T^2} and... {M} = \frac{4 \pi^2 R^3}{G T^2} Just wondering if I could get these verified...

Homework Statement I'm just trying to rearrange a few equations for gravity, period, radius etc., and am a tad confused. Homework Equations (G*M)/R^2 = (4*pi^2*R)/T^2 Want to rearrange for T and R. :) The Attempt at a Solution I got T to a point of... T^2 = (4*pi^2*R)*(R^2)/GM I...