由比尔–朗伯定律,稀释前后 A1=l(εAX−[AX−]+εHA[HA])A_1 = l(\varepsilon_{\ce{A-}}[\ce{A-}] + \varepsilon_{\ce{HA}}[\ce{HA}])A1=l(εAX−[AX−]+εHA[HA])。两式相等:10−2εAX−+10−3εHA=3.81×10−3εAX−+1.69×10−3εHA10^{-2}\varepsilon_{\ce{A-}} + 10^{-3}\varepsilon_{\ce{HA}} = 3.81\times 10^{-3}\varepsilon_{\ce{A-}} + 1.69\times 10^{-3}\varepsilon_{\ce{HA}}10−2εAX−+10−3εHA=3.81×10−3εAX−+1.69×10−3εHA,整理得 εHA/εAX−=6.19×10−3/0.69×10−3=9.0\varepsilon_{\ce{HA}}/\varepsilon_{\ce{A-}} = 6.19\times 10^{-3}/0.69\times 10^{-3} = 9.0εHA/εAX−=6.19×10−3/0.69×10−3=9.0。