Calculation of response factor (F) .
We have equation, A x / [X] = F ( A s / [S] )
In this equation, A x is area of analyte, [X] is concentration of analyte, F is response factor, A s is area of standard,[S] is concentration of standard.
Given : Analyte is X and standard is Y
Peak Area of X = 16.02 cm 2
Concentration of X = 1.52 mg/ml
Peak Area of Y =9.41 cm 2
Concentration of Y = 1.73 mg/ml
16.02 cm 2 / 1.52 mg/ml = F ( 9.41 cm 2 / 1.73 mg/ml )
10.539 cm 2 / (mg/ml) = F 5.439 cm 2 / (mg/ml)
F = 10.539 cm 2 / (mg/ml) / 5.439 cm 2 / (mg/ml)
F = 1.94
Now, calculate concentration of standard (Y) in the mixture.
8.76 mg compound Y is present in 10.00 ml solution.
[Y] = 8.76 mg / 10.00 ml = 0.876 mg / ml
Put the values of response factor , [S] and peak area into equation A x / [X] = F ( A s / [S] ) we get
5.96 cm 2 / [X] = 1.94 ( 4.86 cm 2 / 0.876 mg/ml)
5.96 / [X] = 10.76
[X] = 5.96 / 10.76 = 0.5539 mg /ml
10.00 ml sample prepared have concentration of X = 0.5539 mg / ml.
Sample solution is prepared by diluting 5.00 ml of X to 10.00 ml.
Hence, original concentration of X in the unknown is calculated as shown below.
C stock x V stock = C dilute x V dilute
C stock = C dilute x V dilute / V stock =0.5539 mg /ml x 10.00 ml / 5.00 ml = 1.107 mg/ml = 1.11 mg / ml
ANSWER : concentration of X in the unknown = 1.11 mg /ml
A known mixture of Compound X (1.52 mg/mL) and Compound Y (1.73 mg/mL) gave peak areas of 16.02 and 9.41 cm², respectiv...
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