\[Al^{3+}+3C_{9}H_{6}(OH)N:\rightarrow Al[C_{9}H_{6}(O^{-})N:]_{3}\downarrow + 3H^{+}\]
Calculate the formula weight of the Al [C9H6ON]3 complex that will be formed in this experiment. A student performed a gravimetric analysis of an unknown solid sample by precipitating the aluminum using 8-HQ, forming the Al(HQ)3 complex as you will do in this lab. If the precipitate, after subtracting the crucible and microfilter, weighed 1.2176 g, what is the mass (in g) of aluminum in the precipitate? Now suppose this student told you that she had sissolved the unknown in 250.00 mL, but only used 10.00 mL of that 250.00 mL solution to do the precipitation with 8-HQ. How many grams of Al were in the ORIGINAL 250.00 mL solution (i.e., in the original unknown sample)? Supposed another student told you he calculated the number of grams of Al in the original 250.00 mL solution to be 1.788 g, and that he prepared that solution by dissolving 4.7400 g of a solid unknown in water. What is the wt % Al3+ in the original solid sample? which is which?
1)=26.928+3(9(12.011)+6(1.0079)+15.999+14.007) =459.385g/mols
2) \[\frac{1.2176g of Al[C_{9}H_{6}(O^{-})N:]_{3}}{1}*\frac{1mole of Al[C_{9}H_{6}(O^{-})N:]_{3}}{459.3852g of Al[C_{9}H_{6}(O^{-})N:]_{3}}\] \[*\frac{1mole Al}{3moles of Al[C_{9}H_{6}(O^{-})N:]_{3}}\] = \[8.83*10^{-4}moles\] \[8.83*10^{-4}moles*\frac{26.982gof Al}{1mole}=.0238gof Al\]
@kittykitty04 any good at this stuff?
Ahh sorry Kkutie7, I can't quite give you help with this one. It was something I did last year but I would need to review from my notes. Good luck!
@kittykitty04 ah too bad thank you any how
3) \[\frac{?molesAl}{.250L}*\frac{.01L}{1}\] This is how I've been thinking about this. I would get the moles of Al in the 10mL solution right? \[\frac{?molesAl}{.250L}*\frac{.01L}{1}=?moles of Al *\frac{26.982gof Al}{1mol of Al}=g of Al\] Does this look right? I'm trying to work backwards here.
kkutie7 I showed you how to do that previous question the way you did it is wrong
Or this question rather
i don't think so I saw your link and it doesn't look like what we are doing in class.
Well graviemtric factor is what I learned in school, I can probably find my old course notes that show you it explicitly. All the gravimetric factor is, is taking a ratio of an element to compound and using that to determine the mass that element takes up in grams of compound you have
I never learned that.
Show me what they taught you or the formula provided.
what I have on here was what was provided. no formula. its more of a stoichiometry approach.the only equation we have really been given in class is M1V1=M2V2
That isn't applicable to this kind of problem, that is having to do with solutions
Just looking at your method I can tell you will get strange units
I know
I'm a laboratory technologist and I have a degree in biochemistry
read my explanation of the formula
I know It was just something I was trying out... I stopped because it didn't work. good for you. I'm just saying that I wasn't taught or given a certain formula and if I go into class and show work with what my professor didn't teach he is gonna think I copied it from somewhere.
You can say you used logic to solve this, \[\frac{Molecular\; Mass\; Al\;}{Molecular\; Mass\; Of Al(C_9H6(O)N)_3}* 100 = Percent\; Al\; IN\; Al(C_9H6(O)N)_3 \]
Most profs expect you to read ahead, or to figure things out for yourself (if you are in uni).
I'm just trying to be helpful I'm not trying to gloat I'm just trying to establish the fact that I know how to solve this problem
I'm not doing percent mass yet I'm still trying to wrap my head around the third problem.
I wasn't talking about mass percent I was talking about gravimetric factor and trying to show you how it works.
oh I got confused.
you did this right? 459.4317g/mol for the compound Al has a molecular mass of 26.98g/mol so using gravimetric formula: (26.98g/mol/459.4317g/mol)*1.2176g = 0.0715g
yes
Its like saying, A metal has a mass of 1g and it is composed of 0.2g of sodium. how much sodium is in 3grams of this metal thus, (0.2g/1g)*3g = your answer
\[\frac{26.98g}{mol}\frac{mol}{459.4317g}*1.2176g=.0715g\] I understand the units. I didn't understand why you used 1.2176.
that is the mass of the precipitate
that ratio is essentially telling you that you have 0.0715g of aluminum in 1.2176g of precipitate assuming the precipitate is 100% Al [C9H6ON]3
I get that part now. you did this too.. 0.0238g*(250.0mL/10.0mL) = Grams of Al in original solution though
Ok good
this would be .0715g*250/10 right?
Yes that is correct if you had the ratio upside down you would get a smaller number which you should identify immediately as wrong.
so the answer to number 2 is .0715g right and the answer to number 3 is 1.7875g?
So for the second part of the problem, By conservation of mass law the amount mass of Al will stay the same (electrons do have a mass but it is extremely small so we can just assume the weight of Al3+ is the same as Al present in Al [C9H6ON]3) \[wt\% = (\frac{Grams}{Volume\; of\; Solution})*100\]
At first I thought this: \[\frac{1.788}{4.7400}*100\] but now I dont know about the solution do I just use 250mL?
yes you use ml
Remember water pretty much a density of 1g/mL so 1g of water = 1mL of water
what about the 4.7400g?
that is just the amount of unknown compound all you care about is Al3+ in it
ok so \[\frac{1.788}{250}*100=.7152\] should I be using mL ro convert to L
No you should always use mL in %wt
ok so that is it?
%wt = ((Grams(g)/Volume(mL))*100
Isn't that what I did?
Yeah that looks good but include a % at the end of it
0.7152%wt
well actually just write 0.7152%
OK will do. Thank you.
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