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NH4 +
ammonium
CH3CO2 -
acetate
CN-
cyanide
SCN-
thiocyanate
ClO-
hypochlorite
ClO2 -
chlorite
ClO3 -
chlorate
ClO4 -
perchlorate
BrO3 -
bromate
IO3 -
iodate
CO3 2-
carbonate
HCO3 -
bicarbonate
C2O4 2-
oxalate
OH-
hydroxide
MnO4 -
permanganate
MnO4 2-
manganate
NO2 -
nitrite
NO3 -
nitrate
CrO4 2-
chromate
Cr2O7 2-
dichromate
O2 2-
peroxide
SO3 2-
sulfite
SO4 2-
sulfate
S2O3 2-
thiosulfate
S4O6 2-
tetrathionate
HSO4 -
hydrogen sulfate (bisulfate)
HSO3 -
hydrogen sulfite (bisulfite)
S 2-
sulfide
PO4 3-
phosphate
HPO4 2-
hydrogen phosphate
H2PO4 -
dihydrogen phosophate
AsO4 3-
arsenate
UO2 2+
uranyl
VO 2+
vanadyl
I3 -
triiodide
Ce 3+
cerous
Ce 4+
ceric
Cu+
cuprous
Cu 2+
cupric
Fe 2+
ferrous
Fe 3+
ferric
Hg2 2+
mercurous
Hg 2+
mercuric
Sn 2+
stannous
Sn 4+
stannic
significant figures
minimum digits needed for a given value without loss of accuracy
always use these
what so SF include
all certain figures and the first uncertain figure
1. initial zeros dont count as SF
2. disregard final zeros, except when follow a decimal point
3. all other digits are significant
SF with addition and subtraction
only concerned with SF from after decimal to the same degree of uncertainty
SF with multiplication and division
limited to the number with the fewest SF
how to deal with SF with scientific notation with addition and subtraction
put everything in the same exponent, then add or subtract
how to deal with SF with scientific notation with multiplication or division
no influence on SF in multiplication and division
characteristic
the integer (values to the left of the decimal point)
mantissa
all digits after the decimal
SF rule for log
# of digits in the mantissa of logx = #SF in x
value inside log SF = # decimal places in answer
SF rule for antilog
# digits in antilog = # SF in mantissa of x
opposite of log SF rules
error in chemical analysis
- every measurement has some uncertainty
- conclusions are never made with complete certainty
- true value for any quantity is always unknown
how must you evaluate error in chemical analysis
evaluate the magnitude of error then establish limits within which the true value of the measurements lies at a given level of probability
systematic errors
determinate errors
errors that are directional which can be determined, corrected, and accounted for
systematic error due to (2)
flaws in equipment or experimental design
how can you account for systematic error (4)
- analyze standard reference material from NIST
- analyze a blank sample
- use 2nd reliable analytical method
- have different people in different lab analyze identical samples using same/different method
types of systematic error
- instrument
- method
- constant
- proportional
instrument errors
imperfections in measuring devices (ex: calibration, delivering quantity different than indicated, instrument limitations)
how are instrument errors corrected
are found and corrected by calibration (calibrate instrument with time)
method errors
most difficult to identify (especially if assay based like acid or binding interatcion)
incompleteness of a reaction
constant errors
independent of sample size; are easier errors to work with
ex: precipitate lot to solubility
proportional error
increase or decrease according to sample size
gross errors
personal error/equipment failure
ex: power and/or water
random errors
aka indeterminant
is always present
cant be eliminated/controlled
ultimate limitation on the determination of a quantity
what is the sign (+ or -) of random errors
could be positive or negative
examples of random error
fluctuations due to electrical noise in an instrument
instability on a meter
how can random error be reduced or corrected
statistics used to treat/evaluate these types of errors
might be reduced by a better experiment
take replicate measurements to fluctuate randomly around the mean of a set
precision
associated with random error
reproducibility of a result
how closely do several repetitions agree
accuracy
associated with systematic error
nearness to true value
absolute error/uncertainty
raw difference between measured value and true value
percent relative error/uncertainty
expresses error as ratio/percentage of true value
uncertainty
typically expressed as the standard deviation of a measurement
SF rule for uncertainty
dec places of y = uncertainty dec places
the first uncertain figure is the last significant figure
propagation of error key takeaways (2)
- how to calculate propagated error is important but not always necessary
- in cases where error is proportionate across variables, error propagation can reasonable be estimated without calculation
key takeaway for applying error propagation
when developing a method, look for the largest sources of error and try to reduce replace and try to reduce, replace or find alternate methods
equivalence point
when the quantity of added titrant is the exact amount for stoichiometric reaction with the analyte
not always but can be 1 to 1
end point
small difference between end point and equivalence
this is what we can measure since there is a sudden change in observable physical property (color, precipitation)
end point example within titration
the first trace of persistent purple color is the end point
this is when there is excess unreacted MnO4-
titration error
is the difference between the end point and the equivalence point
can be measured in a blank (ex: sample without an analyte)
primary standard
is prepared by dissolving a weighed amount of a high purity (> 99.9%) reagent, its concentration can be calculated
primary standard property requirements
must be stable (doesnt decompose at standard conditions and at elevated temperatures so it can be dried to remove ambient absorbed water
what cant be a primary standard
strong acids and bases but they can be standardized by a primary standard
standardization
determine concentration of reagents that are not available as primary standards
do this with a primary standard
standard solution
titrant is this
solution thats concentration has been determined against primary standard
direct titration
addition of titrant until reaction is complete
ex: standardizing HCl
back titration
add an excess of one standard reagent and titrate the excess with a second standard reagent
back titration how to calculate how much was consumed by analyte
react with analyte which has known concentration
then measure how much was left behind
however much was left behind, subtract from how much added to find how much was consumed by analyte
what is a back titration helpful for
helpful when the end point is clearer for the reverse than the forward reaction
what do we rely on statistical analysis for
to make objective judgements about the validity and quality of the experimental data
population
infinite results (assuming we have infinite amount of time to collect it)
sample
small/confined data set, a subset of a data population of data
replicates
same size samples analyzed the exact same way
is needed to help minimize errors
gaussian distribution
a normal or bell shaped distribution curve when an experiment is repeated many, many, many times
only random errors are present in the data (indeterminant creates distribution)
what happens to the curve the more times the experiment is repeated
the more likely the result approaches the ideal smooth curve
what can a small set of results help estimate
estimate the parameters in the big set
ex: statistical behavior
unimodal
mean is where mode is (one peak)
width is determined experimentally