Thanks Alan and 7up,
I am trying to work out the first bit of this in terms of the mathematics.
I understand what 7up said.
I think I can see that a shell has the volume of dA= 2pi L dR Is that right?
I can see that $$R=\int dR$$
From what 7up said it seems logical that Resistance is inversely proportional to volume as the radius increases.
and i am guessing that $$\rho$$ is a contant for the specific material that the cylinder is made from.
So
$$\\R(of a shell)=dR=\frac{\rho}{dA}=\frac{\rho}{2\pi r L}\;dr\\\\
R=\int dR=\int_a^b\frac{\rho}{A}\;dr=\int_a^b\;\frac{\rho}{2\pi r L}\;dr\\\\$$
Is what I have written correct? I am confused :/