H3PO4 has pKa1 = 8.1, pKa2 = 7.1 and pKa3 = 12.3. At what pH does [H3PO4] = [H2PO4-]?
H3PO4 has pKa1 = 8.1, pKa2 = 7.1 and pKa3 = 12.3. At what pH does...
What is the partial charge of a phosphate ion (H3PO4; pKa1=4.2, pKa2=6.7, pKa3=8.8) at a pH of 6.9? A)-1.6 B)-1.4 C)-.6 D)-.4 E).4
Why is the pKa2 of H3PO4 greater than pKa1 and why is pKa3 greater than pKa2?
For phosphoric acid, pKa1 = 2.16, pKa2 = 7.21, and pKa3 = 12.32; which of the following pairs of solutions could be used to produce a solution buffered at pH = 12.00? a) 1.00 M H3PO4 & 1.00 M HCl b) 1.00 M NaH2PO4 & 1.00 M Na2HPO4 c) 1.00 M Na3PO4 & 1.00 M HCl d) 1.00 M Na3PO4 & 1.00 M NaOH Please explain.
. Tricarballylic acid, H3T, has pKa1 = 2.9, pKa2 = 4.4 and pKa3 = 6.0. At pH 2.0, the principal species in solution is a. H3T b.H2T - c. HT2- d. T3 Please explain Thank you!!
Using Pauling’s rules, calculate the pKa values (all) of following acids: (PKa1,Pka2 or pka3 if acid is polyprotic) H3PO4, H3PO3 and H3PO2
A novel triprotic acid (3 carboxylic acids) has pKa1 = 3.0, pKa2 = 5.0, and pKa3 = 6.50. At pH = 4.0, what is the APPROXIMATE percentage of Acid(2H)- (loss of 1 proton) versus total amount of Acid in solution? a. 50% b. 80% c. 0% d. 25% e. 90%
the pka's of phosphoric acid are: pKa1 = 2.2; pKa2 = 7.2; pKa3 = 12.7. What is the ratio of the concentrations of the appropriate salt to the acid for this buffer solution?
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
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 0.300 M phosphoric acid solution. pKa1 pKa2 pKa3 2.16 7.21 12.32 [H3PO4]= M [H^+]= M [H2PO4 ^−]= M [OH^−]= M [HPO4 ^2−]= M pH= [PO4 ^3−]= M
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