Displaying Quantitative Data Flashcards

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1
Q

Distribution

A

…slices up all the possible values of a quantitative variable into equal-width bins and gives the number of values (or counts) falling into each bin.

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2
Q

Histogram

A

Uses adjacent bars to show quantitative distribution by representing the frequency of values falling into each bin.

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3
Q

Relative Frequency Histogram

A

A relative frequency histogram uses adjacent bars to show the relative frequency of quantitative values falling in each bin.

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4
Q

Gap

A

A region of the distribution where there are no values.

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5
Q

Stem-and-leaf display

A

A display that shows quantitative data values in a way that sketches the distribution of the data by separating the first digit with a bar as a label on the left. On the right are lists of digits, one digit for each value in that bin.

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6
Q

Dotplot

A

Graphs a dot for each case against a single axis.

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7
Q

Shape

A

To describe this charcteristic of a distribution, look for (1) single vs. multiple modes, (2) symmetry vs. skewness, and (3) outliers and gaps.

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8
Q

Mode

A

A hump or local high point in the shape of the distribution of a variable. The apparent location can change as the scale of a histogram is changed.

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9
Q

Unimodal

A

Having one mode. Describes the shape of a histogram when it’s generally mound-shaped.

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10
Q

Bimodal

A

Having two modes. Describes the shape of a histogram when it has two humps or mounds.

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11
Q

Multimodal

A

Having more than two modes. Describes the shape of a histogram when it has more than two humps or mounds.

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12
Q

Uniform

A

A distribution that doesn’t appear to have any mode and in which all the bars of its histogram are approximately the same height.

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13
Q

Symmetric

A

A distribution when the two halves on either side of the center look approximately like mirror images of each other.

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14
Q

Tails

A

The parts of a distribution that typically trail off on either side.

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15
Q

Long Tails

A

Distributions that straggle off for some distance.

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16
Q

Short Tails

A

Distribution have these if they don’t have data that straggle off for a long distance.

17
Q

Skewed

A

A distribution is skewed if it’s not symmetric and one tail stretches out farther than the other.

18
Q

Skewed Left

A

A distribution is this when a longer tail stretches to the left.

19
Q

Skewed Right

A

A distribution when a longer tail stretches to the right.

20
Q

Outliers

A

Extreme values that don’t appear to belong with the rest of the data.

21
Q

Center

A

The place in the distribution of a variable that might be used to summarize the entire distribution with a single number such as mean and median.

22
Q

Median

A

The middle value, with half the data above and half the data below. It is usually paired with IQR.

23
Q

Spread (measures of…)

A

A numerical summary of how tightly the values are clustered around the center. IQR and standard deviation are some measures of this…

24
Q

Range

A

The difference between the lowest and highest values in a data set.

25
Q

Quartile

A

The median and quartiles (Q1 & Q3) divide data into four parts with equal numbers of data values.

26
Q

Q1

A

The lower quartile (Q1) is the value with a quarter of the data below it.

27
Q

Q3

A

The upper quartile (Q3) has three quarters of the data below it.

28
Q

Percentile

A

The ith percentile is the number that falls above i% of the data.

29
Q

IQR

A

Interquartile Range is the difference between the first and third quartile.
IQR = Q3 - Q1
Usually reported along with the median.

30
Q

5-number Summary

A

Summary of a distribution reports the minimum value, Q1, the median, Q3, and the maximum value.

31
Q

Boxplot

A

A boxplot displays the 5-number summary of Q1, median, Q3, and, whiskers that extend to the non-outlying data values.

32
Q

Mean

A

The sum of all data values divided by the count. It is usually paired with the standard deviation.

33
Q

Resistant

A

A calculated summary is said to be resistant if outliers have only a small effect on it.

34
Q

Variance

A

The sum of squared deviations from the mean divided by the count minus 1.

35
Q

What Standard Deviation is.

A

The square root of the average squared difference between each data value and the mean.