DP Math AA · HL / SL · Statistics & Probability

SL 4.4—Pearsons, scatter diagrams, eqn of y on x

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Introduction to Scatter Diagrams

When we want to explore the relationship between two variables , like hours of sleep and exam performance, or temperature and ice cream sales , we use bivariate data. A scatter diagram (or scatter plot) is the standard tool for visualising this kind of data.

Scatter Diagram: A graphical representation of bivariate data where each data pair (x,y) is plotted as a single point on a coordinate plane, with one variable on each axis.

Bivariate Data: Data involving two variables measured on the same subject or unit, allowing us to investigate possible relationships between them.

To construct a scatter diagram:

  1. Decide which variable is the independent variable (plotted on the x-axis) and which is the dependent variable (plotted on the y-axis).
  2. Choose appropriate, consistent scales for both axes.
  3. Plot each (x,y) pair as a point.
  4. Label both axes with variable names and units.
Example

Scenario: A teacher records the number of hours each student studied and their test score (out of 100).

Hours studied (x)Test score (y)
145
252
361
470
578

Each row becomes one point on the scatter diagram. The x-axis shows hours studied; the y-axis shows test score. Plotting these five points reveals a clear upward trend.

Introduction to Scatter Diagrams
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9 more sections in this topic

← Previous topicSL 4.2—Histograms, CF graphs, box plotsNext topic →SL 4.5—Probability concepts, expected numbers
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