In: Chemistry
How would I use the Standard Addition method to calculate the ppm Standard with the following table?
Solution # | mL Sample | mL Standard | ppm Standard | Current (mA) |
1 | 8.40 | 0.00 | 0.00 | .0065614 |
2 | 8.40 | 0.200 | .0089296 | |
3 | 8,40 | 0.400 | .0109682 | |
4 | 8.40 | 0.600 | .0130220 | |
5 | 8.40 | 0.800 | 0.0159060 |
Ans. Preparation of aliquots using standard addition.
Example- 2nd aliquot:
The concentration of standard solution is NOT mentioned. Let the concentration of standard solution of the analyte be, [X] = 100.0 ppm.
To 8.40 mL aliquot of original sample, 0.200 mL of 100 ppm standard is added.
Final volume of solution = 8.40 mL (original sample) + 0.200 mL (standard) = 8.60 mL
Now, Using C1V1 = C2V2
C1= Concentration, and V1= volume of initial solution 1 ; Std. solution (ppm std.)
C2= Concentration, and V2 = Volume of final solution 2 ; Final spiked soln.
Putting the values in equation 1-
100.0 ppm x 0.200 mL = C2 X 8.60 mL
Or, C2 = (100.0 ppm x 0.200 mL) / 8.60 mL mL = 2.3256 ppm
* In above equation, C1V1 = ppm standard.
Similarly, calculations are done for all the aliquots in excel. The calculation table is shown in picture.
A graph is plotted using final [X] in aliquots on X-axis and respective current on Y-axis.
# Calculating [X] in un-spiked original sample.
Aliquot 1, to which no standard is added is called the un-spiked original sample. The concentration of [X] in un-spiked aliquot is thus equal to the [X] in original sample.
The linear equation obtained from graph “y = 0.001x + 0.0064” is in form of y = mx + c.
Where, c = y-intercept , m = slope
From the linear graph equation-
[X] in un-spiked original sample is given by = (y-intercept / slope) concentration units
= (0.0064 / 0.001) ppm
= 6.4
Therefore, [X] in original un-spiked sample= 6.4 ppm
Note: 1. Use the concentration of standard solution provided to you to calculate final [X] in finally diluted solution.
2. You can also plot ppm of X from standard solution vs respective current as needed. This graph would give you total amount of the desired molecule in 8.40 mL original sample, but not its concentration.