Graphing and Data Representation Principles

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These flashcards cover key concepts related to variables, graphing techniques, and data representation principles essential for data analysis in scientific contexts.

Last updated 3:19 PM on 3/31/26
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11 Terms

1
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Independent Variable

The variable that is changed or controlled in an experiment; plotted on the x-axis.

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Dependent Variable

The variable that is measured in an experiment; plotted on the y-axis.

3
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Error Bars

Visual representations of the variability of data; they indicate the uncertainty in the data point.

4
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Standard Error of the Mean (SEM)

A measure that describes the accuracy with which a sample represents a population; often used to draw error bars.

5
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Uniform Intervals

Consistent intervals used on graph axes to accurately represent data.

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Line Graphs

Graphs used for continuous data, showing change over time or relationships between variables.

7
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Bar Graphs

Graphs used for comparing discrete categories or different treatment groups.

8
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Box and Whisker Plots

Graphs that show the distribution of a data set, including median, quartiles, and range.

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Overlap Rule

A guideline indicating that if error bars for two groups overlap, the difference is likely not statistically significant.

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No Extrapolation

The principle that one should not extend their line beyond the last data point unless specifically instructed.

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T.A.L.K. Strategy

A method for effectively communicating data, which stands for:

  • Title: The main heading or description of what the graph is representing.

  • Axes: The horizontal (x-axis) and vertical (y-axis) lines that frame the graph, indicating the dimensions of the data.

  • Labels: Text on the axes and data points that explain what is being measured.

  • Key: A legend that explains the symbols or colors used in the graph.

Additionally, consider:

  • Error Bars: Visual representations of the variability of data; they indicate the uncertainty in the data point.

  • The 'Overlap' Rule: If error bars for two groups overlap, the difference is likely not statistically significant.

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