Statistics, Chapter 2: Describing and Exploring Data

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27 Terms

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Line Graphs

  • Best for time series or data measured over intervals.

  • Show trends and changes over time.

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Bar Graphs

  • Display categorical data.

  • Bars do not touch.

  • Height of each bar shows frequency or relative frequency.

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Histograms

  • Used for quantitative (numerical) data.

  • Bars touch to represent continuous intervals.

  • Show shape, center, and spread of distribution.

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Frequency Polyglon

Connects midpoints of histogram intervals with straight lines. 

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Time-series Graph

Plots data points in order over time.

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Mean

Arithmetic average. Sensitive to outliers.

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Median

Middle value when data are ordered. Resistant to outliers.

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Mode

Most frequently occurring value. Useful for categorical data.

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Range

Max-minimum. Sensitive to outliers.

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IQR

Spread of the middle 50% of values. Resistant to outliers.

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Standard deviation

Average distance of data values from the mean.

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Variance

Square of the standard deviation.

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What type of data does a histogram display?

Quantitative (numeric) data; shows distribution.

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What type of data does a bar graph display?

Categorical data

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What does a box plot display

The 5-number summary (min, Q1, median, Q3, max) outliers.

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What does a gap in a histogram mean vs. a gap in a bar graph?

Histogram gap = no values in that interval.

Bar graph gap = no individuals in that category.

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When is mean the better measure of center?

Symmetric distribution with no outliers.

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When is median the better measure of center?

Skewed distribution of when outliers are present.

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Which is more affected by outliers: mean or median?

Mean is.

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In a right skewed distribution, how do mean and median compare?

Mean > median

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In a left-skewed distribution, how do mean and median compare?

Mean < Median

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In a symmetric distribution, how do mean and median compare?

Mean = median

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Which measure of spread is resistant to outliers?

IQR (interquartile range)

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Which measures of spread are not resistant to outliers?

Range, standard deviation, variance

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What is the formula for detecting outliers with IQR?

Below Q1 - 1.5 x IQR or above Q3 + 1.5 x IQR

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How are outliers shown on a box plot?

As points/dots beyond the whiskers.

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Why are outliers so important to notice?

They may represent unusual cases, errors, or natural variation, and they can distort mean and standard deviation.

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