In the paper under review, the author studies the AJ Conjecture [S. Garoufalidis, Geom. Topol. Monogr. 7, 291–309 (2004; Zbl 1080.57014)] for \((r,2)\)-cables of knots, where \(r\) is an odd integer. With the use of skein theory, it is shown that the conjecture holds for \((r,2)\)-cables of some classes of two-bridge knots and pretzel knots.