A parametric q-congruence for truncated basic hypergeometric series

Let $d\geqslant4$ and let $n>1$ satisfy $n\equiv-1\pmod d$. Let $(a;q)_k$ denote the $q$-shifted factorial and let $\Phi_n(q)$ be the $n$th cyclotomic polynomial. The q-congruence.

$$\sum_{k=0}^{n-1}\frac{(aq,a^2q^2,q^{d-3}/a^3;q^d)_k}{(aq^d,a^2q^d,q^d/a^3;q^d)_k}q^{dk}\equiv0\pmod{\Phi_n(q)}.$$

This is proposed as a new parametric congruence for truncated basic hypergeometric series; no resolution is supplied in the source.