AND ANSWERS 2026
Solution A is analyzed for iron content using colorimetry. A calibration curve
(absorbance vs ppm) is prepared and the equation of the best-fit line is A = 0.0252 C
(ppm) - 0.0162. A 5.00-mL aliquout of Solution A is diluted to 100.0 mL and yields an
absorbance of 0.314. Calculate the concentration of iron in solution A.
0.65 ppm
2.62 ppm
13.1 ppm
262 ppm - ANSWERSA = 0.0252C-0.0162
A= absorbance
C= Concentration
Unknown absorbance = 0.314
Solve for C
0.314=0.0252xC-0.0162
C=13.1ppm
13.1 ppm is obtained by dilution 5.00mL solution A to 100.0 mL (20 times) so A must be
20 times value so 13.1x20= 262ppm
Given the data for the measurements of the concentration of iron in a blood sample:
9.4 µM•dL^-1,
10.6 µM•dL^-1,
9.2 µM•dL^-1,
10.0 µM•dL^-1,
9.6 µM•dL^-1
(average = 9.76 µM•dL-1, standard deviation = 0.56 µM•dL-1). Using the appropriate
test can any of the results be rejected at the 95% confidence level?
No, because Gcalc < Gtable or Qcalc < Qtable
No, because Gcalc > Gtable or Qcalc > Qtable
Yes, because Gcalc < Gtable or Qcalc < Qtable
Yes, because Gcalc > Gtable or Qcalc > Qtable - ANSWERSGrabbs test
Gcal = |questionable value-mean value|/st. dev = |10.6-9.76|/0.56 = 1.5
Gtable value for 5 at 95% is 1.672
, Gcal<Gtable = value restrained
Q test
Qcalc = gap/range = (10.6-10.0)/(10.6-9.2) = 0.428
Qcalc<Qtable = value restrained
No because Gcalc < Gtable or Qcalc < Qtable
Caffeine in a sample of chocolate was measured five times, and the results were 1265
ppm caffeine with a standard deviation of 9 ppm. According to the product label, the
chocolate contains 1250 ppm caffeine. Are the experimental results statistically different
from the label value at the 95% confidence level?
Yes, because tcalc < ttable
Yes, because tcalc > ttable
No, because tcalc < ttable
No, because tcalc > ttable - ANSWERShypothesis value = 1250
data value =1265
tcalc = (data value-hypothesis value)/st. dev*sqrt(no. of sets)
= (1265-1250)/(9*sqrt(5)) =3.73
Degree of freedom = n-1 so 5-1=4
ttable value for 4 at 95% is 2.776
Yes, tcalc>ttable
Which statement is correct about a determinate error in an analysis?
The determinate errors of a series of measurements of the same value have an equal
probability of being positive or negative.
The presence of a determinate error may cause the answer to vary regularly with
sample size.
The magnitude of a determinate error can be estimated from the precision of the
analysis.
A determinate error can always be detected and eliminated by performing a blank
analysis. - ANSWERSDifferent type of determinate errors:
1.Instrument errors
- failure to calibrate, degradation of parts in the
instrument, power fluctuations, variation in temperature, etc.
Can be corrected by calibration or proper instrumentation maintenance.
2. Method errors