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The molar conductivity of `0.025mol L^(-1)` methanoic acid is `46.1 S cm^(2)mol ^(-1).` Calculate its degree of dissociation and dissociation constant. Given, `lamda^(0)(H^(+))=349.6S cm^(2) mol ^(-1)` `and lamda^(0)(HCOO^(-))=54.6S cm^(2)mol^(-1)` |
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Answer» Step I: Calculatio of degree of dissociatiation (a) `HCOOH` `^^_(m)^(c)=46.1S cm^(2) mol ^(-1)` `^^_(m(HCOOH))^(0)=^^_(m(HCOO^(-)))^(0) +lamda_(m(H^(+)))^(0)` `=(54.6+349.6)S cm^(2) mol ^(-1)` `=404.2 S cm ^(2)mol ^(-1)` `alpha =(^^_(m)^(c))/(^^_(m)^(0))=((46.1)S cm^(2)mol ^(-1))/((404.2)S cm^(2) mol ^(-1))=0.1140` Step II : Calculation of dissociation constant `HCOOH_((aq))overset("water")hArrHCOO_((aq))^(-)+H_((aq))^(+)` `{:("Initial conc.", C, 0, 0),("Equlibrium conc", C(1-alpha), C alpha, C alpha):}` Dissociation constant, `K_(a)=([HCOO^(-)][H^(+)])/([HCOOH])=(CalphaxxCalpha)/(C(1-alpha))=(Calpha^(2))/((1-alpha))` Placing values `K_(a) =((0.025 mol L^(-1))xx (0.114)^(2))/((1-0.114))` `=((3.249xx10^(-4)mol L^(-1)))/((0.886))` `=3.67 xx10^(-4) mol L^(-1)` `alpha= 0.114` `K_(a) =3.67 xx10^(-4)mol L^(-1)` |
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