This is for a precision application and I need very low temperature dependence.
It says:
G(Rg) = 1 + (49.4k/Rg)
So that means:
"dG/dRg"=-49.4k/Rg^2
(where the thingy in quotes is the differentiation symbol)
which at your 10k attains:
"dG/dRG"(10k)=4.94e-4 [1/

]
so you can approximate your G with affine function of dRg.
G(Rg+dRg)~G(Rg)+"dG/dRg"*dRg
Going further we know that Rg is a function of temperature:
Rg(T+dT)~ Rg(T)+"dRg/dT"*dT
where T is temperature and dT is the deviation from T.
The "dRg/dT" is also known as TCR (linear temperature coefficient of resistance)
Concluding:
G(T+dT) ~ G(T)+"dG/dT"*dT