Look at basic definitions
The larger the value of Ka, the stronger the acid.
now we know that pKa = -log (Ka) ( pKa is the negative logarithm of Ka )
Therefore, the smaller value of pKa implies stronger the acid or the higher the pKa value, the weaker the acid.
Phosphoric acid | H3PO4 | Ka1 =
6.9×10–3 Ka2 = 6.2×10–8 Ka3 = 4.8×10–13 |
pKa1 is the disassociation constant for the first ionization
pKa2 is the disassociation constant for the second ionization
pKa3 is the disassociation constant for the third ionization.
pKa1 < pKa2 < pKa3
Once a proton is lost it is ok to stabilize the additional electron density through delocalization over two oxygen atoms in dihydrogen phosphate ion (H2PO4-), which is a weak acid compared to phosphoric acid. But if one more proton is lost from dihydrogen phosphate ion it develops another negative charge (-2) and creates a electrostatic repulsion between these two negative charges, moreover this charge can be delocalized on only one oxygen atom. The same concept also applicable to monohydrogen phosphate ion (HPO42-), which is also weaker acid than dihydrogen phosphate ion, leading to form more unstable phosphate ion (PO43-). The successive ionization can be shown as below
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Why is the pKa2 of H3PO4 greater than pKa1 and why is pKa3 greater than pKa2?
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Phosphoric acid is a triprotic acid with the following pKa values: pKa1=2.148 pKa2=7.198 pKa3=12.375 You wish to prepare 1.000 L of a 0.0100 M phosphate buffer at pH 7.580. To do this, you choose to mix the two salt forms involved in the second ionization, NaH2PO4 and Na2HPO4, in a 1.000 L volumetric flask and add water to the mark. What mass of each salt will you add to the mixture? Mass NaH2PO4=? Mass Na2HPO4=?
EDTA is a hexaprotic system with the pKa values: pKa1=0.00, pKa2=1.50, pKa3=2.00, pKa4=2.69, pKa5=6.13, and pKa6=10.37. The distribution of the various protonated forms of EDTA will therefore vary with pH. For equilibrium calculations involving metal complexes with EDTA, it is convenient to calculate the fraction of EDTA that is in the completely unprotonated form, Y4−. This fraction is designated αY4−. Calculate αY4− at two pH values; ph=3.20 and ph=10.20
Phosphoric acid, H3PO4(aq), is a triprotic acid, meaning that one molecule of the acid has three acidic protons. Estimate the pH, and the concentrations of all species in a 0.500 M phosphoric acid solution. pKa1= 2.16 pKa2 = 7.21 pKa3 = 12.32 What's: H3PO4, H2PO4-, HPO4-2, PO4-3, H+ ,OH- , pH