  In quantum resource theories (QRTs), there exists evidences of intrinsic
connections among different measures of quantum resources, including
entanglement, coherence, quantum steering, and so on. However, building the
relations among different quantum resources is a vital yet challenging task in
multipartite quantum systems. Here, we focus on a unified framework of
interpreting the interconversions among different quantum resources in
tripartite systems. In particular, an exact relation between the generalized
geometric measure and the genuinely multipartite concurrence are derived for
tripartite entanglement states. Then we obtain the tradeoff relation between
the first-order coherence and the genuine tripartite entanglement by the
genuinely multipartite concurrence and concurrence fill. Furthermore, the
tradeoff relation between the maximum steering inequality violation and
concurrence fill for an arbitrary three-qubit pure state is found. In addition,
we investigate the close relation between the maximum steering inequality
violation and the first-order coherence. The results show that these quantum
resources are intrinsic related and can be converted to each other in the
framework of QRTs, although they are still regarded to be different.
