# Reaction energy $Q$

Really simple question, but I'm confused with it because of contradictions between sources (absence of clarity online vs lecture notes (says nuclear) and practise questions provided (uses atomic) )

In the reaction energy: $$Q=E_{R,i} - E_{R,f} = K_f - K_i$$ Does one use the atomic masses or the mass of the nucleus (like what is needed for binding energy?) when solving for this?

Edit: to supply clarity, I have the reaction:

$$N^{14}_{7} \rightarrow C^{14}_{6} + e^+ + \nu_e$$

I calculated $$ΔB$$ as $$ΔB = (m_n - m_p - m_e + m_N - m_C) c^2$$ Where I have the masses of Neutron, proton, electron, and the atomic masses of Nitrogen and Carbon, respectively.

I had to prove $$Q = ΔB + m_ec^2$$ with this, So I did: $$Q = (m_n + (m_N -7m_e))c^2 - (m_p + (m_C - 6m_e))c^2$$ $$Q = (m_n - m_p - m_e + m_N - m_C)c^2 = ΔB$$ Where again, I have the atomic masses oh the Nitrogen and Carbon, take away the amount of electrons to obtain the nuclear mass.

The solution I've been provided uses only the atomic masses, rather than nuclear masses (which he says to use in his lecture notes) in the Q value to determine this relation. Any reason why using the atomic mass rather than nuclear mass misses the extra term?, or am I overlooking something completely trivial here?