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Topic: solubility problem  (Read 5546 times)

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Offline Danial

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solubility problem
« on: September 03, 2010, 04:13:53 AM »
Using 0.000001 as a critera of quantative removal.
Is it feasible to use SO42- to seperate Ba2+ (0.30M) and Sr2+ (0.050M) in a solution.
[Ba2+][SO42-]=1.1x10-10 so its less soluble
[Sr2+][SO42-]=3.2x10-7

soo i went [Ba2+] = 0.000001 so [SO42-] = 1.1x10-4  (1)

then

[Sr2+] = 0.050 so [SO42-] = 6.4x10-6   (2)

and because (1) is greater than (2) it is not feasible to separate them with SO42-

is that correct? do i need to use the given [Ba2+]=0.30 ?

Edit: formatting corrected
« Last Edit: September 04, 2010, 03:29:03 AM by Borek »

Offline Danial

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Re: solubility problem
« Reply #1 on: September 03, 2010, 08:54:26 PM »
Sorry the Br concentrations actually mean Ba i got confused but the math is still the same
is this process correct? the example i followed had the concentrations of both cations the same
so is it wrong that i don't include the given concentration of Ba ?

Offline Stclair

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Re: solubility problem
« Reply #2 on: September 04, 2010, 03:11:17 AM »
Don't you have to determine the ration between the two concentrations?
Br and Sr ?

Offline Borek

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Re: solubility problem
« Reply #3 on: September 04, 2010, 03:31:18 AM »
You need to calculate ratio of concentrations AFTER the separation.

In this particular case seems like it means ratio of concentrations of Ba2+ and Sr2+ when Sr2+ starts to precipitate.
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Offline Danial

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Re: solubility problem
« Reply #4 on: September 04, 2010, 04:35:45 AM »
[Sr2+] = 0.050 so [SO42-] = 6.4x10-6 when it starts to precipitate?

[Ba2+] = 1.1x10-10 / 6.4x10-6 = 1.72x10-5

Ratio between them Br/Sr = 3.44x10-4

Is that what you mean?

Offline Borek

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Re: solubility problem
« Reply #5 on: September 04, 2010, 05:19:44 AM »
Seems like.
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Offline Danial

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Re: solubility problem
« Reply #6 on: September 04, 2010, 07:41:59 AM »
Oh okay cool.
But im kind of confused, what do i use that ratio for, do i times it by the concentration i initially calculated for a 1x10-6 criteria for quantitative removal?

Offline Borek

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Re: solubility problem
« Reply #7 on: September 04, 2010, 08:17:50 AM »
What is definition of the criteria you are using? What does the number tell?
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Offline Danial

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Re: solubility problem
« Reply #8 on: September 04, 2010, 08:49:58 AM »
It means that analyte has been quantitatively removed, that there is only 1 part of the analyte in 1000000 left in the solution.
I was following an example given in my book, but that example had both the analytes at the same concentration, and this question has the analytes with different concentrations, so im just kind of confused of how to get the answer.


Offline Borek

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Re: solubility problem
« Reply #9 on: September 04, 2010, 01:57:13 PM »
It means that analyte has been quantitatively removed, that there is only 1 part of the analyte in 1000000 left in the solution.

OK, I was partially wrong. You have to compare concentration of Ba2+ before and after the precipitation, concentration of Sr2+ is used only to calculate when does the Ba2+ removal end.
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Offline Danial

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Re: solubility problem
« Reply #10 on: September 07, 2010, 02:34:11 AM »
Ohhh ok i think i get this now
i was just reading over the book
so i initially go

[Ba2+]/1000000

thennnnn solve the problem similar to before

[Ba2+][SO42-]=1.1x10-10
find [SO4]

Then compare it to the concentration of SO4 found when using 0.05 M Sr
I thinkkk thats what I have to do



Ok so i tried that and i still get similar answers, 3 out of the 4 questions are "not feasible" and the one that is feasible has both the concentrations of the cations equal, soo I kind of think im missing somthing.
Is all that stuff i did up there what you meant? I'm not sure how to compare the Ba after the precipitation.
Or would i go like, calculate the [SO4] when [Ba] = 1x10^-6, then calculate [SO4] when [Ba] = 0.030M, then compare both those [SO4]?
« Last Edit: September 07, 2010, 02:53:42 AM by Danial »

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