  Let $ \{P_{n}\}_{n\geq 0} $ be the sequence of Pell numbers defined by $
P_0=0 $, $ P_1 =1$ and $ P_{n+2}= 2P_{n+1} +P_n$ for all $ n\geq 0 $ and let $
\{Q_{n}\}_{n\geq 0} $ be its companion sequence, the Pell-Lucas numbers defined
by $ Q_0=Q_1 =2$ and $ Q_{n+2}= 2Q_{n+1} +Q_n$ for all $ n\geq 0 $ . In this
paper, we find all Pell and Pell-Lucas numbers which can be written as
difference of two repdigits. It is shown that the largest Pell and Pell-Lucas
numbers which can be written as difference of two repdigits are
  $$P_6=70= 77-7 \quad\quad \hbox{and} \quad\quad Q_7 = 478=555-77.$$
