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Third Equivalence Point

In this case, the exponentials en and en exhibit very high numerical values, and before the equivalence point, 62 remains negligible. Therefore, the general equation [Pg.306]

This relation indicates that the sole reaction to evolve is [Pg.306]

After the equivalence point, the general equation may be further simplified since the [Pg.307]

The solution potential value is imposed by the couple Mn04 /Mn +. This last equation is equivalent to the relation [Pg.307]

Taking all of these considerations together, we can deduce that the possibility of the satisfactory sequential titration of the different functions of a polyfunctional compound is, above all, based on the values of the standard potential differences E° 2 — E°n, E°i2 —E°i2. These differences permit us to neglect some exponentials according to the stages of the titration. In the case of the titration of multifunctional redox derivatives, it experimentally turns out that a difference amounting to 0.24 V is sufficient to detect the successive functions. The difference AE° = 0.24 V has already been encountered. It was during the study of the titration of a monofimctional redox compound, but the difference concerned the standard potentials of the titrand and the titrant, and not only that of the titrand as here. [Pg.307]


The phenolphthalein end point is basic, occurring at a pH of approximately 8.3 and can be reached only if the titration proceeds to the third equivalence point (Figure 9.19b) thus, we write... [Pg.305]

There is a third equivalence point, not shown in the figure, that would require an additional 10.0 mL of base to reach. Its titration reaction is represented by the following equation. [Pg.442]

To the third equivalence point NaOH + Na2HP04------ Na3P04 + H20... [Pg.442]

Another 27.50 mL of 0.020 M NaOH would be required to reach the third equivalence point. pH values at each of four equally spaced volumes of 5.50 mL additional 0.0200 M NaOH are computed as before, assuming the Henderson-Hasselbalch equation is valid. [Pg.444]

As noted earlier, the weaker /the acid, the shorter is the steeply rising portion of the titration curve. If the acid is very weak, the equivalence point is difficult to detect. Although H3PO4 is a triprotic acid, HPO42- is such a weak acid that the third equivalence point is not observed in the PbPC /NaOH titration curve. [Pg.687]

At the third equivalence point Beyond the third equivalence point... [Pg.315]

FIGURE 15.17 A titration curve for the titration of a polyprotic acid (phosphoric acid) by a strong base. The curve shown is for 100.0 mL of 0.1000 M H3PO4 titrated with 0.1000 M NaOH. No clear third equivalence point is seen at 300 mL because for HP04 is not much greater than for H2O in aqueous solution. [Pg.660]

Finally, beyond the third equivalence point, neglect of [I ], [Br ]and [CF] leads to... [Pg.199]

The species HP04 is such a weak acid ( as = 4.5 x 10 ) that the change in pH in the vicinity of the third equivalence point is too small to be observable. [Pg.112]

A 10.0 mL volume of 0.100 M NaOH is required to reach the first equivalence point. The additional volume of 0.100 M NaOH required to reach the second equivalence point is also 10.0 mL. The pH does not increase sharply in the vicinity of the third equivalence point (30 mL). [Pg.815]

In discussing the neutralization of phosphoric acid by a strong base, we found that the first equivalence point should come in a somewhat acidic solution and the second in a mildly basic solution. We reasoned that the third equivalence point could be reached only in a strongly basic solution. The pH at this third equivalence point is not difficult to calculate. It corresponds to that of Na3P04(aq), and P04 can ionize (hydrolyze) only as a base. [Pg.816]


See other pages where Third Equivalence Point is mentioned: [Pg.521]    [Pg.276]    [Pg.444]    [Pg.315]    [Pg.346]    [Pg.1091]    [Pg.199]    [Pg.521]    [Pg.325]    [Pg.325]    [Pg.356]    [Pg.184]    [Pg.306]    [Pg.306]    [Pg.815]   


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