We study the mass, width and couplings of the lightest resonance multiplet with I (J P C ) = 1 (1 −− ) quantum numbers. Effective field theories based on chiral symmetry are employed in order to describe the form factor associated with the two-pseudoscalar matrix element of the QCD vector current. The bare poles of the intermediate resonances are regularized through a Dyson-Schwinger-like summation. We explore the role of the resonance width in physical observables and make a coupled-channel analysis of final-state interactions. This provides many interesting properties, as the pole mass M pole ρ = 764.1 ± 2.7 +4.0 −2.5 MeV. At energies E ∼ > 1 GeV, a second 1 (1 −− ) resonance multiplet is considered in order to describe the data in a more consistent way. From the phenomenologically extracted resonance couplings, we obtain the chiral coupling L r 9 (µ 0 ) = (7.04 ± 0.05−0.27 ) · 10 −3 , at µ 0 = 770 MeV, and show how the running with the scale µ affects the resonance parameters. A 1/N C counting is adopted in this work and the consistency of the large-N C expansion is tested. Finally, we make an estimation of the contribution from diagrams with resonances in crossed channels.