Module 4_Forms of Variability for notes

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19 Terms

1

The simplest measure of dispersion is __________.

Range.

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2

Variance is defined as the __________ squared deviation from the mean.

Average.

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3

The formula for population variance is __________.

σ² = Σ(Xi - μ)² / N.

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4

The semi-interquartile range is one-half of the distance between __________ and __________.

the 1st quartile (Q1) and the 3rd quartile (Q3).

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5

A specific statistical description of how data is spread is known as __________.

Variance.

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6

Standard deviation is the __________ of the variance.

Square root.

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7

An outlier is any score that is __________ extreme compared to the rest of the scores in a distribution.

Unusually.

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8

In a box plot, the median is represented by a __________ line in the center of the box.

Vertical.

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9

The distance between the largest and smallest scores is called __________.

Range.

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10

The semi-interquartile range is denoted by __________.

Q ! = !# − !% 2.

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11

Outliers are represented by __________ in a box plot.

Asterisks.

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12

Classical measures of variability include range, variance, standard deviation, and __________.

Semi-interquartile range.

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13

The formula for calculating sample variance is __________.

s² = Σ(Xi - X̄)² / (n - 1).

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14

In the context of the distributions, high variability leads to __________ observations in the middle.

Fewer.

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15

The interquartile range (IQR) helps determine the __________ of outliers.

Presence.

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16

Values used to calculate the semi-interquartile range are called __________.

Quartiles.

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17

Calculating the standard deviation involves taking the __________ from the mean.

Deviation.

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18

When data is skewed, the standard deviation may give a __________ representation of variability.

Biased.

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19

The box plot visualizes key statistics including median, quartiles, and __________.

Outliers.

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