can someone answer this question
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prediking:
the answer is option B ,just apply freezing pt formula
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Well, to do this, we must already know that the cation is not Hg+, but Hg2+2. Suppose the starting concentration was c. Then:
Hg2Cl2(aq)⇌Hg2+2(aq)+2Cl−(aq)
I c 0 0
C −αc +αc +2αc
E (1−α)c αc 2αc
where 0<α<1 is the fraction of dissociation, i.e. fraction of ionization.
As usual, note that the coefficient on each species carries through the changes in concentration. Note also that the Ksp would have been written:
Ksp=[Hg2+2][Cl−]2=s(2s)2=4s3
Anyways, after this, the total concentration of all mercury/chloride species becomes:
[Hg2Cl2]eq+[Hg2+2]eq+[Cl−]eq
=(1−α)c+αc+2αc
=(1+2α)c
The van't Hoff factor is defined to be:
i=[dissociated species concentration][undissociated concentration]
From this, we find:
i=(1+2α)cc=1+2α
=1.00+2⋅0.80
=2.60
I hope it helps you and please mark it as braninlist and follow me...
Hg2Cl2(aq)⇌Hg2+2(aq)+2Cl−(aq)
I c 0 0
C −αc +αc +2αc
E (1−α)c αc 2αc
where 0<α<1 is the fraction of dissociation, i.e. fraction of ionization.
As usual, note that the coefficient on each species carries through the changes in concentration. Note also that the Ksp would have been written:
Ksp=[Hg2+2][Cl−]2=s(2s)2=4s3
Anyways, after this, the total concentration of all mercury/chloride species becomes:
[Hg2Cl2]eq+[Hg2+2]eq+[Cl−]eq
=(1−α)c+αc+2αc
=(1+2α)c
The van't Hoff factor is defined to be:
i=[dissociated species concentration][undissociated concentration]
From this, we find:
i=(1+2α)cc=1+2α
=1.00+2⋅0.80
=2.60
I hope it helps you and please mark it as braninlist and follow me...
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