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What is the `pH` of `0.01 M` glycine solution? For glycine, `K_(a_(1))=4.5xx10^(-3)` and `K_(a_(2))=1.7xx10^(-10)` at `298 K`A. `3.0`B. `10.0`C. `6.1`D. `7.2` |
Answer» Correct Answer - C `pK_(a_(1))= -log(4.5xx10^(-3))` `=3-log4.5` `pK_(a_(2))= -log(1.7xx10^(-10))` `=10-log 1.7` We have `pH=(1)/(2)(pK_(a_(1))+pK_(a_(2)))` `=(1)/(2)[3-log(4.5)+10-log(1.7)]` `=(1)/(2)[3-log(4.5xx1.7)]` `=(1)/(2)[13-log(7.65)]` `=6.1` Alternatively, overall ionization constant (K) is given as `K= K_(a_(1))xxK_(a_(2))` `=(4.5xx10^(-3))(1.7xx10^(-10))` we have `C_(H^(+))=sqrt(KC)=sqrt((7.65xx10^(-13))(0.01))` `=sqrt(0.765xx10^(-14))` `=0.875xx10^(-7)M` `pH= -log(0.875xx10^(-7))=7-0.9=6.1` |
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