Ch 6 Random Errors in Chemical Analysis Flashcards

1
Q

A bell-shaped curved

A

Gaussian curve

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2
Q

The difference between the highest and lowest result

A

Spread

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3
Q

What are the 4 sources of random uncertainties in the calibration of pipet

A
  1. Visual judgements
  2. Variation in the drainage time and angle of the pipet
  3. temperature fluctuations
  4. vibrations and drafts
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4
Q

Is the collection of all measurements of interest to the experimenter

A

Population

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5
Q

A subset of measurement selected from the population

A

sample

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6
Q

Refers to the quantities such as m and o that define a population or distribution

A

Parameter

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7
Q

The arithmetic average of a limited sample drawn from a population of data

A

Sample mean

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8
Q

The true value for the measured quantity

A

Population mean

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9
Q

A measure of the precision of the population

A

Population standard deviation

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10
Q

Formula for population standard deviation

A

o =

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11
Q

Represents the
deviation of a result from the
population mean relative to
the standard deviation.

A

Quantity z

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12
Q

The square of the
standard deviation

A

Variance

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13
Q

A normal error curve has several general properties:

A

(a) The mean occurs at the
central point of maximum frequency,
(b) there is a symmetrical distribution of positive
and negative deviations about the maximum, and
(c) there is an exponential
decrease in frequency as the magnitude of the deviations increases.

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14
Q

Formula for sample standard deviation

A

s =

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15
Q

The N-1

A

The number of degrees of freedom

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16
Q

is the standard deviation of a
set of data divided by the square
root of the number of data points
in the set.

A

Standard error of the mean

17
Q

Formula of Standard error of the mean

A

sm = s/ square root of N

18
Q

If we have several subsets of data, a better estimate of the population standard
deviation can be obtained by ______ the data instead of using only
one data set.

A

Pooling/ std pool

19
Q

Equation of SD pool?

A

S pooled =

20
Q

is an estimate of the population variance s2

A

sample variance

21
Q

is
a curve that shows the symmetrical distribution
of data around the mean of
an infinite set of data

A

A Gaussian, or normal error curve

22
Q

is the percent relative standard deviation.

A

coefficient of variation, CV,

23
Q

recommends that the symbol
sr be used for relative sample
standard deviation and o’r for
relative population standard
deviation.

A

International Union of
Pure and Applied Chemistry, IUPAC

24
Q

is another term that is sometimes used to describe the precision
of a set of replicate results. It is the difference between the largest value in the set and
the smallest.

A

Spread or range

25
26
For a sum or a difference, the standard deviation of the answer is the square root of the sum of the squares of the standard deviations of the numbers used in the calculation
True
27
If we have several subsets of data, a better estimate of the population standard deviation can be obtained by ______ the data instead of using only one data set. Again
Pooling/ SD pooled
28
Formula for S pooled
==
29
is equal to the square of the standard deviation.
Variance
30
is an estimate of the population variance s2
Sample variance
31
is the percent relative standard deviation.
coefficient of variation, CV,
32
Can be obtain by dividing the standard deviation by the mean value of the data set.
RSD
33
is another term that is sometimes used to describe the precision of a set of replicate results. It is the difference between the largest value in the set and the smallest.
Spread or range
34
For multiplication or division, the relative standard deviation of the answer is the square root of the sum of the squares of the relative standard deviations of the numbers that are multiplied or divided.
True
35
A much less satisfactory but more common indicator of the quality of data
Significant figure convention
36
The __________ in a number are all of the certain digits plus the first uncertain digit.
Significant figure
37
Rules for determining the number of significant figures:
1. Disregard all initial zeros. 2. Disregard all final zeros unless they follow a decimal point. 3. All remaining digits including zeros between nonzero digits are significant.
38
It is especially important to postpone rounding until the calculation is completed.
True
39
What do you call that one extra digit beyond the significant digits, which should be carried through all of the computations in order to avoid a rounding error
Guard digit