  The aim of this article is to characterize pairs of curves within
multiplicative (non-Newtonian) spaces. Specifically, we investigate how famous
curve pairs such as Bertrand partner curves, Mannheim partner curves, which are
prominent in differential geometry, are transformed under the influence of
multiplicative analysis. By leveraging the relationships between multiplicative
Frenet vectors, we introduce multiplicative versions of Bertrand, Mannheim
curve pairs. Subsequently, we characterize these curve pairs using
multiplicative arguments. Examples are provided, and multiplicative graphs are
presented to enhance understanding of the subject matter. Through this
analysis, we aim to elucidate the behavior and properties of these curve pairs
within the context of multiplicative geometry.
