Understand that beta minus (β⁻) decay involves the transformation of a neutron into a proton within the nucleus, emitting an electron (beta particle) and an antineutrino.
Write the general form of beta minus decay: \(^{A}_{Z}X \rightarrow ^{A}_{Z+1}Y + e^{-} + \overline{\nu}_e\), where the mass number \(A\) remains the same, and the atomic number \(Z\) increases by 1.
Apply this to cobalt-60, which has \(A=60\) and \(Z=27\). After beta minus decay, the new element will have \(A=60\) and \(Z=28\), which corresponds to nickel (Ni).
Check that the emitted particles include an electron (\(e^{-}\)) and an antineutrino (\(\overline{\nu}_e\)) to conserve charge and lepton number.
Confirm that the balanced nuclear equation is \(^{60}_{27}Co \rightarrow ^{60}_{28}Ni + e^{-} + \overline{\nu}_e\), ensuring conservation of both mass number and atomic number.