  In this article we continue a previous work in which we have generalized the
Rogers Ramanujan continued fraction (RR) introducing what we call, the
Ramanujan-Quantities (RQ). We use the Mathematica package to give several
modular equations for certain cases of Ramanujan Quantities-(RQ). We also give
the modular equations of degree 2 and 3 for the evaluation of the first
derivative of Rogers-Ramanujan continued fraction. More precicely for certain
classes of (RQ)'s we show how we can find the corresponding continued fraction
expansions-S, in which we are able to evaluate with numerical methods some
lower degree modular equations of this fraction and its derivatives. A
systematicaly method for evaluating theoriticaly certain (RQ)'s (not for all)
and their derivatives, with functions used by Ramanujan himself, is presented.
We give applications and several results.
