  In this work we construct a multiderivative implicit-explicit (IMEX) scheme
for a class of stiff ordinary differential equations. Our solver is high-order
accurate and has an asymptotic preserving (AP) property. The proposed method is
based upon a two-derivative backward Taylor series base solver, which we show
has an AP property. Higher order accuracies are found by iterating the result
over a high-order multiderivative interpolant of the right hand side function,
which we again prove has an AP property. Theoretical results showcasing the
asymptotic consistency as well as the high-order accuracy of the solver are
presented. In addition, an extension of the solver to an arbitrarily split
right hand side function is also offered. Numerical results for a collection of
standard test cases from the literature are presented that support the
theoretical findings of the paper.
