Vocab Quiz #6

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17 Terms

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Descriptive Statistics

A branch of statistics that involves describing and summarizing the main features of a dataset.

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Inferential Statistics

A branch of statistics focused on making inferences and predictions about a population based on a sample of data.

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Measures of Central Tendency

Statistical measures that describe the central or typical value of a dataset (Mean, Median, Mode).

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Skew

The degree of asymmetry in a distribution; positive skew is to the right, negative skew is to the left.

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Normal Curve / Bell Curve

A symmetrical distribution that is bell-shaped with a single peak.

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Measures of Variability

Measures that describe the spread or dispersion of a dataset (Standard Deviation & Range).

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Frequency Distributions

A table that summarizes the number of data points that fall within each category or interval.

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Histogram

A graphical representation of a frequency distribution, displaying the distribution of data across intervals.

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Scatter Plot

A graphical representation of the relationship between two variables, plotted as points on a graph.

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Statistical Significance

The probability of obtaining a particular result by chance, determining the meaningfulness of results.

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Correlational Coefficient

A statistical measure describing the strength and direction of the relationship between two variables.

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Third Variable Problem

A common issue in correlational research where a third variable influences the relationship between two variables.

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Correlation does not mean Causation

The principle that correlation between two variables does not imply that one causes the other.

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Illusory Correlation

A perceived relationship between two variables that does not exist, often influenced by selective attention.

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Percentile Rank

A measure indicating the percentage of data points below a certain value in a dataset.

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Regression Toward the Mean

The phenomenon where extreme values in a dataset tend to move closer to the average in subsequent measurements.

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Law of Averages

The principle stating that, over time, the average value of a random variable will tend to be the expected value.