In the preceding paper we have considered an Ising model defined on ta
ngled chain to study the behaviour of the free energy and entropy, par
ticularly in the zero-field and zero-temperature limit. In this paper,
following the main line and basing on some results of the previous wo
rk, we shall study in the 'language' of state configurations the behav
iour of the magnetization and the susceptibility for different conditi
ons of the model, to understand better the competition between the fer
romagnetic bonds along the chain and the antiferromagnetic additional
bonds across the chain. Particularly interesting is the behaviour of t
he susceptibility in the zero-field and zero-temperature limit. Exact
solutions for the magnetization and susceptibility, generated by analy
tical calculations and iterative algorithms, are described. The additi
onal bonds, introduced as a form of perfect disorder, indicate a parti
cular effect on the spin correlation. We found that the condition J =
-J' between the ferromagnetic interaction J along the chain and the an
tiferromagnetic interaction J' across the chain is somewhat as a ''tra
nsition-region'' condition for this behaviour.