Chapter 5 Flashcards
Dynamic Range
the range over which the signal is linear, usually defined from the
detection limit to the point where the signal is no longer linear with
concentration.
Linear Range
analyte concentration interval over which analytical signal is proportional to analyte concnetration
Useful Range:
the range over which there is useful quantification, usually defined from
the limit of quantification (or identification limit) to the point where the signal is no longer linear with concentration. (Note - that the useful range does NOT include the detection limit, working at the detection limit is NOT reliable.)
Selectivity
ability to distinguish analyte from other species in sample
(avoid interference)
Sensivity
ability to respond reliably and measurably to change in analyte
concentration (slope of the calibration curve)
Blanks
sample not intended to contain analyte
* Account for interference by other species in the sample
* Account for trace amount of analyte found in reagents
* Frequent measures of blanks detect whether analyte from
previous sample is carried into subsequent analysis by vessels or
instruments
Method Blank
- All components except analyte
- Taken through all steps of the analytical procedure
- Subtract the response of the method blank from the response of sample before calculating the quantity of analyte
Reagent Blank
- Similar to a method blank, but it has not been subjected to all sample
preparation procedures
Field Blank
- Indicates if analyte is inadvertently picked up by exposure to field conditions
False Positive
conclusion that analyte exceeds a certain limit wben, in fact
it is below the limit
False Negative
a conclusion that analyte is below a
certain limit when, in fact, it is above the limit
Standard Addition
[S]f = [S]f (Vi/Vf)
[X]f = [X]i (Vi/Vf)
[X]i/([S]f +[X]f) = Ix/(Is+x)
Internal Standard
Ax/[X]=F((As/[S])
Detection Limit
When give y=mx+b
For ceoncentration
C=3s/x <mean>
For Signal:
3s+x</mean>
Concentration is x and Signal is y
Uncertainty in x
sx= sy/|m|*SQRT((1/k)+(1/n)+((y-y average)^2/((m^2) SUM (x-xaverage)^2))