From the data in the table, calculate the final [FeSCN2+]:
|
Beaker |
0.200 M Fe(NO3)3 |
0.0020 M SCN– |
H2O |
[FeSCN2+] |
|
1 |
5.0 |
4.0 |
41.0 |
|
|
2 |
5.0 |
3.0 |
42.0 |
|
|
3 |
5.0 |
2.0 |
43.0 |
|
|
4 |
5.0 |
1.0 |
44.0 |
The reaction between Fe(NO3)3 and SCN– to form FeSCN2+ is
Fe(NO3)3 + SCN– -------> FeSCN2+
That means here all the components are euqimolar.i.e if we take 1M of Fe(NO3)3 and 1M of SCN– , we will get 1 M of FeSCN2+
Now given
1- Beaker 1-
Initial Fe(NO3)3 taken = M1 = 0.200 M and V1 = 5.0 ml
Initial SCN– taken = M1 = 0.0020 M and V1 = 4.0 ml
Water added = 41 ml
Now after the addition of these 3, the final volume = V2 = 5.0 ml + 4.0 ml + 41 ml = 50 ml
Thus the new concentration of Fe(NO3)3 in the total solution = M2 = M1V1/V2 = 0.200 M*5.0 ml / 50 ml = 0.02 M
Similarly new concentration of SCN– in the total solution = M2 = M1V1/V2 = 0.0020 M*4.0 ml / 50 ml = 0.00016 M
Thus in the final solution we have
0.02 M Fe(NO3)3 and 0.00016 M SCN– . Since here SCN– is present in less amount thus SCN– is the limiting reagant.
Hence 0.00016 M SCN– will react with 0.00016 M Fe(NO3)3 to form 0.00016 M FeSCN2+. The extra Fe(NO3)3 will remain as such in solution unreacted.
Thus [FeSCN2+] = 0.00016 M
2- Similarly-
Beaker 2-
Initial Fe(NO3)3 taken = M1 = 0.200 M and V1 = 5.0 ml
Initial SCN– taken = M1 = 0.0020 M and V1 = 3.0 ml
Water added = 42 ml
Now after the addition of these 3, the final volume = V2 = 5.0 ml + 3.0 ml + 43 ml = 50 ml
Thus the new concentration of Fe(NO3)3 in the total solution = M2 = M1V1/V2 = 0.200 M*5.0 ml / 50 ml = 0.02 M
Similarly new concentration of SCN– in the total solution = M2 = M1V1/V2 = 0.0020 M*3.0 ml / 50 ml = 0.00012 M
Thus in the final solution we have
0.02 M Fe(NO3)3 and 0.00012 M SCN– . Since here SCN– is present in less amount thus SCN– is the limiting reagant.
Hence 0.00012 M SCN– will react with 0.00012 M Fe(NO3)3 to form 0.00012 M FeSCN2+. The extra Fe(NO3)3 will remain as such in solution unreacted.
Thus [FeSCN2+] = 0.00012 M
3-
Beaker 3-
Initial Fe(NO3)3 taken = M1 = 0.200 M and V1 = 5.0 ml
Initial SCN– taken = M1 = 0.0020 M and V1 = 2.0 ml
Water added = 43 ml
Now after the addition of these 3, the final volume = V2 = 5.0 ml + 2.0 ml + 43 ml = 50 ml
Thus the new concentration of Fe(NO3)3 in the total solution = M2 = M1V1/V2 = 0.200 M*5.0 ml / 50 ml = 0.02 M
Similarly new concentration of SCN– in the total solution = M2 = M1V1/V2 = 0.0020 M*2.0 ml / 50 ml = 0.00008 M
Thus in the final solution we have
0.02 M Fe(NO3)3 and 0.00008 M SCN– . Since here SCN– is present in less amount thus SCN– is the limiting reagant.
Hence 0.00008 M SCN– will react with 0.00008 M Fe(NO3)3 to form 0.00008 M FeSCN2+. The extra Fe(NO3)3 will remain as such in solution unreacted.
Thus [FeSCN2+] = 0.00008 M
4-
Beaker 4-
Initial Fe(NO3)3 taken = M1 = 0.200 M and V1 = 5.0 ml
Initial SCN– taken = M1 = 0.0020 M and V1 = 1.0 ml
Water added = 44 ml
Now after the addition of these 3, the final volume = V2 = 5.0 ml + 1.0 ml + 44 ml = 50 ml
Thus the new concentration of Fe(NO3)3 in the total solution = M2 = M1V1/V2 = 0.200 M*5.0 ml / 50 ml = 0.02 M
Similarly new concentration of SCN– in the total solution = M2 = M1V1/V2 = 0.0020 M*1.0 ml / 50 ml = 0.00004 M
Thus in the final solution we have
0.02 M Fe(NO3)3 and 0.00004 M SCN– . Since here SCN– is present in less amount thus SCN– is the limiting reagant.
Hence 0.00004 M SCN– will react with 0.00004 M Fe(NO3)3 to form 0.00004 M FeSCN2+. The extra Fe(NO3)3 will remain as such in solution unreacted.
Thus [FeSCN2+] = 0.00004 M
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For each equilibrium sample, calculate the initial
concentrations (assuming no reaction occurred) of SCN–
and Fe3+ based on the dilution factors used.
Enter the absorbance values for each sample.
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reached, the [FeSCN2+]eq is equal to
[SCN–]ini. Why is this a good
assumption?
For the equilibrium solutions, calculate the
[FeSCN2+]eq (Ceq) using Eq.
4.
Using Eq. 5 and 6, calculate
[Fe3+(aq)]eq and
[SCN–(aq)]eq for each equilibrium
solution.
Calculate values for the equilibrium...