  We show that there are no distance one surgeries on non-null-homologous knots
in $M$ that yield $-M$ ($M$ with opposite orientation) if $M$ is a 3-manifold
obtained by a Dehn surgery on a knot $K$ in $S^{3}$, such that the order of its
first homology is divisible by $9$ but is not divisible by $27$. As an
application, we show several knots, including the $(2,9)$ torus knot, do not
have chirally cosmetic bandings. This simplifies a proof of the result first
proven by Yang; the $(2,k)$ torus knot $(k>1)$ has a chirally cosmetic banding
if and only if $k=5$.
