  We continue our study of the degree of the colored Jones polynomial under
knot cabling started in "Knot Cabling and the Degree of the Colored Jones
Polynomial" (arXiv:1501.01574). Under certain hypothesis on this degree, we
determine how the Jones slopes and the linear term behave under cabling. As an
application we verify Garoufalidis' Slope Conjecture and a conjecture of the
authors for cables of a two-parameter family of closed 3-braids called 2-fusion
knots.
