M5 Flashcards

1
Q

are measures of the
average distance of each observation from the center of the
distribution.

A

Measures of Variability or Dispersion

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2
Q

tell us how spread out

the scores are

A

Measures of Variability or Dispersion

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3
Q

summarize and describe the extent to which scores in

a distribution differ from each other.

A

Measures of Variability or Dispersion

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4
Q

two general classifications of Measures of

Variability or Dispersion:

A

1) Measures of absolute dispersion

2) Measures of relative dispersion

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5
Q

cannot be used to compare variations of two data sets when
the averages of these sets differ a lot in value or when the
observations differ in units of measurements.

A

measures of absolute dispersion

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6
Q

are expressed in the units of the original observations

A

measures of absolute dispersion

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7
Q

This is the simplest but most unreliable measure of

dispersion since it only uses two values in the distribution

A

range

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8
Q

is the difference between the highest and the lowest values.

A

range

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9
Q

is the average of the squared deviation of each score from the
mean

A

variance

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10
Q

is the square root of the average of the squared deviation of each score from the
mean, or simply, the square root of the variance

A

standard devation

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11
Q

are unitless measures and are used when one wishes to
compare the scatter of one distribution with another
distribution.

A

measures of relative dispersion

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12
Q

is the ratio of the standard deviation to the mean and is

usually expressed in percentage.

A

coefficient variation

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13
Q

is used to compare
variability of two or more sets of data even when they are
expressed in different units of measurements.

A

coefficient variation

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14
Q

At least the fraction of 1 βˆ’ 1/π‘˜^2
of measurements of any set of
data must lie within π‘˜ standard deviations of the mean.

A

chebyshev’s theorem

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15
Q

are values
below which a specific fraction or percentage of the observations
in a given set must fall.

A

fractile or quartile

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16
Q

measures how many standard deviation an observation is

above or below the mean.

A

z-score

17
Q

are values that divide a set of observations into

100 equal parts.

A

percentile

18
Q

are values that divide a set of observations into 10

equal parts.

A

decile

19
Q

are values that divide a set of observations into 4

equal parts

A

quartile

20
Q

describe the shape of a certain

distribution

A

measures of shapes

21
Q

refers to the degree of symmetry and asymmetry of a distribution.

A

Skewness

22
Q

is bell-shaped and symmetric through the mean

A

normal distribution,

23
Q

A distribution is skewed to the X if the mean is less than the median.
The bulk of the distribution is on the right.

A

left

negatively skewed

24
Q

A distribution is skewed to the X if the mean is greater than the median.
The bulk of the distribution is on the left.

A

right

positively skewed

25
Q

refers to the peakedness or flatness of a distribution.

A

Kurtosis

26
Q

is a normal distribution (kurtosis)

A

Mesokurtic

27
Q

is more peaked than the normal distribution (kurtosis)

A

Leptokurtic

28
Q

is flatter than the normal distribution (kurtosis)

A

Platykurtic