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Exact sequences in Positskelski's coderived category induce distinguished triangles

I am learning about Positselki's co- and contraderived categories. We know that short exact sequences do not generally induce distinguished triangles in the homotopy category but they do in the usual derived category. So I wonder whether a short exact sequence of DG-Modules (or CDG) over a DG-Ring give exact triangles in the co- and/or contraderived category.