The $R$-matrix approach is used to study the electron scattering from ${\text{PO}}_{2}$ radical at low electron impact energies. The elastic scattering phenomenon is studied in static-exchange, one-state and many-states close-coupling approximation. The elastic differential cross sections, corresponding momentum-transfer cross sections, and collision frequency are calculated in the one-state configuration interaction approximation only. Calculations reveal a stable bound state of ${\text{PO}}_{2}^{\ensuremath{-}}$ having symmetry ${}^{1}{A}_{1}$, a configuration of $\ensuremath{\cdots}8{a}_{1}^{2},\ensuremath{\cdots}2{b}_{1}^{2},\ensuremath{\cdots}5{b}_{2}^{2},\ensuremath{\cdots}1{a}_{2}^{2}$, and vertical electron affinity of $2.94$ eV. The excited state of anion ${\text{PO}}_{2}^{\ensuremath{-}}$ having symmetry ${}^{3}{B}_{1}$ is also just bound relative to the ground state of ${\text{PO}}_{2}$ at its equilibrium geometry. The shape, core-excited, and Feshbach resonances are analyzed in different symmetries up to 7 eV. The partial waves up to $l=4$ are used to represent continuum electron. The converged cross sections are obtained for the partial waves having $l$ greater than 4 by applying Born correction. Certain interesting spectroscopic properties of radical are also reported.
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