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November 01, 2025, 11:35:12 am

Author Topic: Chemistry 3/4 2013 Thread  (Read 448755 times)  Share 

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Stick

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Re: Chemistry 3/4 2013 Thread
« Reply #360 on: January 28, 2013, 09:07:49 pm »
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The last step isn't necessarily an addition. Perhaps show your workings out and we can determine what's gone wrong. :)
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Re: Chemistry 3/4 2013 Thread
« Reply #361 on: January 28, 2013, 09:33:35 pm »
+1
I got 1.84456 g too, shouldn't it be 1.84?   :-\
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Re: Chemistry 3/4 2013 Thread
« Reply #362 on: January 28, 2013, 09:40:01 pm »
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^ Homer: I haven't actually tried to solve the question, but I don't think you ought to stress too much about a 0.01 difference. It could be due to factors like using a different relative atomic mass from periodic table to solve the question, or maybe difference in number of sig. figs. used whilst calculating answer.

@ LOLs99: You should always give the answer to significant figures  :)
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Re: Chemistry 3/4 2013 Thread
« Reply #363 on: January 28, 2013, 09:46:59 pm »
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Step 9
Calculate the total mass of BaSO4 precipitated from both reactions. m(BaSO4) = (0.821568 + 1.0229) g
= 1.84456 g
Step 10
Express the answer with the correct number of significant figures.
m(BaSO4) = 1.85 g
Solutions from heinemann, they incorrectly rounded but it doesn't really matter.

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Re: Chemistry 3/4 2013 Thread
« Reply #364 on: January 28, 2013, 09:54:13 pm »
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BaCl2(aq) + Na2SO4(aq) → BaSO4(s) + 2NaCl(aq)
n(Na2SO4)=0.500g/142.1g mol-1
                 =0.00352mol
n(BaSO4)=0.00352
m(BaSO4)= 0.821g

3BaCl2(aq) + Al2(SO4)3(aq) → 3BaSO4(s) + 2AlCl3(aq)
      n(Al2(SO4)3)= 0.500g / 342g mol-1
                          = 0.00146mol
n(BaSO4)= 0.00146mol x 3
               = 0.00438
m(BaSO4)=1.02g

Retain calc figures: 1.02278703g + 0.82125264g = 1.84g(3 sig fig)


** I use the vcaa exams periodic table and i have read before you need to use least dp when it's plus/minus in some lecture notes**
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Re: Chemistry 3/4 2013 Thread
« Reply #365 on: January 28, 2013, 10:15:55 pm »
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Oh if the worked solution shows incorrect rounding then i think im fine now. WHat about the sig fig thingy?
thats what i read from the notes.

Quote
Accuracy – “Sig Figs”
 

Here are the rules for quoting results in a nutshell:

Adding/Subtracting:   the result is only as accurate as the data with the least number of decimal places

            eg. 2.463 (3 dp) + 1.2 (1 dp) = 3.7 (1 dp)
            
            Least accurate value is to 1 dp.
            
Multiplying/Dividing:   the result is only as accurate as the data with the least number of significant figures

   eg. 1.265 (4 sf) x 1.31 (3 sf) = 1.66 (3 sf)

   Least accurate value is to 3 sf.

Exponentials:    10a = b
      
      If a is to p decimal places, b is to p significant figures
   
   eg. 10-4.76 = 1.7 x 10-5 (2 dp to 2 sf)
   
Logarithms:   log10 c = d
      
      If c is to p significant figures, d is to p decimal places

eg. log10 (1.74 x 10-4) = -3.759 (3 sf to 3 dp)
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Re: Chemistry 3/4 2013 Thread
« Reply #366 on: January 28, 2013, 10:44:41 pm »
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Oh if the worked solution shows incorrect rounding then i think im fine now. WHat about the sig fig thingy?
thats what i read from the notes.

Now that you mention that, I'm really not that sure anymore...  :-\
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thushan

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Re: Chemistry 3/4 2013 Thread
« Reply #367 on: January 29, 2013, 02:26:40 am »
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BaCl2(aq) + Na2SO4(aq) → BaSO4(s) + 2NaCl(aq)
n(Na2SO4)=0.500g/142.1g mol-1
                 =0.00352mol
n(BaSO4)=0.00352
m(BaSO4)= 0.821g

3BaCl2(aq) + Al2(SO4)3(aq) → 3BaSO4(s) + 2AlCl3(aq)
      n(Al2(SO4)3)= 0.500g / 342g mol-1
                          = 0.00146mol
n(BaSO4)= 0.00146mol x 3
               = 0.00438
m(BaSO4)=1.02g

Retain calc figures: 1.02278703g + 0.82125264g = 1.84g(3 sig fig)


** I use the vcaa exams periodic table and i have read before you need to use least dp when it's plus/minus in some lecture notes**

Ah yes. You are adding a 3 dp number to a 2 dp number in your final step; your answer is to 2 dp (in this case, it happens to be in 3 sf).
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Re: Chemistry 3/4 2013 Thread
« Reply #368 on: January 29, 2013, 08:43:05 am »
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Ah yes. You are adding a 3 dp number to a 2 dp number in your final step; your answer is to 2 dp (in this case, it happens to be in 3 sf).

Just a quickie: so you're allowed to retain as many decimal places as you want until the final step?
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Re: Chemistry 3/4 2013 Thread
« Reply #369 on: January 29, 2013, 10:28:35 am »
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Yeah, that's the best way to go about it :)
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Re: Chemistry 3/4 2013 Thread
« Reply #370 on: January 29, 2013, 12:23:01 pm »
+1
Just a quickie: so you're allowed to retain as many decimal places as you want until the final step?

In your calculator yes, but it's advisable to write each step to the correct accuracy, because (now this is hearsay from my teacher who is an examiner) you may get penalised for "inconsistent accuracy" in your working.
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Re: Chemistry 3/4 2013 Thread
« Reply #371 on: January 29, 2013, 12:27:00 pm »
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In your calculator yes, but it's advisable to write each step to the correct accuracy, because (now this is hearsay from my teacher who is an examiner) you may get penalised for "inconsistent accuracy" in your working.

By this do you mean not using the same number of significant figures throughout calculation?
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Re: Chemistry 3/4 2013 Thread
« Reply #372 on: January 29, 2013, 12:31:58 pm »
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By this do you mean not using the same number of significant figures throughout calculation?

Yup. Not sig figs per se, but accuracy (remembering when you add and subtract, you are dealing with decimal places).
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Re: Chemistry 3/4 2013 Thread
« Reply #373 on: January 29, 2013, 12:33:35 pm »
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Yup. Not sig figs per se, but accuracy (remembering when you add and subtract, you are dealing with decimal places).

So suppose the final answer requires 3 significant figures.

I decide to use 5 significant figures throughout calculation. I must use 5 significant figures for every value I calculate, before giving the final answer to 3 significant figures?
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Re: Chemistry 3/4 2013 Thread
« Reply #374 on: January 29, 2013, 12:42:50 pm »
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Assuming it's all multiplication and division, yes.

But I recommend you use 3 throughout (whilst keeping calculator values). This way, to determine the accuracy of your answer, you need only look at your previous line. This is a better way, because if you are doing a combination of additions and subtractions with multiplications and divisions, looking at the start of the qn for accuracy can be misleading.
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