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For any integer $k \geq 2$, let $\{Q_{n}^{(k)} \}_{n \geq -(k-2)}$ denote the$k$-generalized Pell-Lucas sequence which starts with $0, \dots ,2,2$($k$terms) where each next term is the sum of the $k$ preceding terms. In thispaper, we find all the $k$-generalized Pell-Lucas numbers that areconcatenations of two repdigits.

$k$-Pell-Lucas numbers which are concatenations of two repdigits