📈 Scatter Plots and Correlation
Plot two variables against each other, name the correlation as positive, negative, or none, and draw a line of best fit to make honest predictions.
What you’ll learn
- Plotting Two VariablesPlot bivariate data on a correctly labelled scatter graph.A scatter plot compares two measured variables by plotting one dot per data pair — one variable on each axis. Before reading anything, set it up properly: label both axes and use an even scale so distances are fair. The cloud of dots then reveals any relationship.
- Naming the CorrelationDescribe correlation as positive, negative, or none.The overall direction of the dots names the correlation: rising together is positive, one rising as the other falls is negative, and a shapeless cloud with no direction is no correlation. Naming the correlation is the first step in interpreting a scatter plot.
- Line of Best FitDraw a line of best fit through correlated data by eye.When data shows correlation, a line of best fit runs through the middle of the trend. Drawn by eye, a good line follows the overall direction with roughly as many points above it as below — it does not need to pass through every dot.
- Predicting HonestlyUse a line of best fit to make predictions, and avoid confusing correlation with causation.Following the line of best fit estimates unknown values, but only within the range of the collected data — predicting far beyond it (extrapolation) is unreliable. And remember: correlation does not prove causation, since a hidden third factor may drive both variables.
Questions this course answers
On a scatter plot, each dot represents:
Every point is one pair of values, one from each variable.
Before plotting a scatter graph you must:
Clear axis labels and an even scale make the plot readable and fair.
If one variable rises as the other rises, the correlation is:
Both increasing together is a positive correlation.
A shapeless cloud of dots with no direction shows:
No clear direction means no correlation between the variables.
A good line of best fit has:
The best-fit line balances points above and below along the trend.
Using a line of best fit to predict is reliable only:
Predicting within the data range is safe; extrapolating far beyond is not.
Grounded in trusted sources
- Khan Academy — Math
- BBC Bitesize — Maths
- NCTM — Illuminations
Every Wunder lesson is built from real, reputable sources — never invented.
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