Biotechnology for Health (Biomedical Innovations)
Unit 2: Problem 2: Exploring Human PhysiologyBI 2.1Biomedical Innovation: data analysis & argument

Choosing the right graph for the data

Match the data type to the graph: bar for categories, line for change over time, scatter for two numeric variables.

Builds on (2 levels back)inferred · high confidence
  • Categorical vs. numeric data: You must first tell groups (categories) apart from measured numbers to know whether bars or points fit.
  • Independent vs. dependent variable: Knowing which variable you changed and which you measured tells you what goes on each axis.

Prerequisites are inferred: pending teacher review.

Re-learn the skill with worked practice and clear examples.

Bar charts compare separate groups, line graphs show change over time, and scatter plots show how two numeric variables relate.

Step 1: Match the three cases
Comparing separate categories (groups) -> bar chart. Watching one measure change as time passes -> line graph. Checking whether two measured numbers move together -> scatter plot.
Step 2: Use a quick test
Ask: 'Am I comparing groups, following something over time, or relating two measurements?' The answer names the graph.
Step 3: Watch the trap
Time over the bottom axis almost always means a line graph, not a bar chart, because the x-values are in order and continuous.
Practice

A student measures one volunteer's heart rate once every minute for 20 minutes after exercise to see how it recovers. Which graph best shows this?

Reviewed
  1. A.Bar chart
  2. B.Line graph
  3. C.Scatter plot of two unrelated people
  4. D.Pie chart
Show the worked solution ▾

Answer: B. Line graph

  1. Step 1: Name the variables: The bottom axis is time (minutes), and the side axis is the measured heart rate.
  2. Step 2: Match time to a graph: One measure changing as time passes is shown with a line graph, which connects the points in time order.

Why it's right: The data is one measurement changing over time, which is exactly what a line graph is for.

Why the others miss:
  • A: A bar chart compares separate groups, but here time runs continuously.
  • C: There is one person measured over time, not two variables across people, so a scatter plot does not fit.
  • D: A pie chart shows parts of a whole, not change over time.

Aligned to BI 2.1: graph selection · reading level ~grade 9

Researchers measure each of 30 people's height and their lung volume and want to see whether taller people tend to have larger lung volume. Which graph fits?

Reviewed
  1. A.Bar chart of average height
  2. B.Line graph over time
  3. C.Scatter plot of height versus lung volume
  4. D.Pie chart of heights
Show the worked solution ▾

Answer: C. Scatter plot of height versus lung volume

  1. Step 1: Count the numeric variables: Height is a measured number and lung volume is a measured number, so there are two numeric variables, one per person.
  2. Step 2: Match to a graph: Two numeric variables you want to compare are plotted as points, one point per person: a scatter plot.

Why it's right: Two numeric measurements per person, checked for a relationship, are shown with a scatter plot.

Why the others miss:
  • A: A bar chart compares groups and would hide the person-by-person relationship.
  • B: Nothing here changes over time, so a line graph does not fit.
  • D: A pie chart shows parts of a whole, not a relationship between two measurements.

Aligned to BI 2.1: graph selection · reading level ~grade 9

Where you'd see this
  • A health report comparing five clinics' wait times uses bars; a chart of one patient's temperature across a day uses a line.
Video library
Watch: Choosing the right graph for the data
Charts Are Like Pasta - Data Visualization Part 1: Crash Course Statistics #5
CrashCourse · 11 min
Guided notes

Fill these in as you work through the lesson.

Big idea: The kind of data you have decides the kind of graph you should draw.
Key terms: write the meaning
  • Categorical data (labels or groups, not amounts):  
  • Numeric data (measured amounts you can put in order):  
  • Trend over time (how one measure changes as time passes):  
  • Relationship (how two measured things move together):  
The rule

Use a   chart to compare separate groups, a   graph to show change over time, and a   plot to show how two numeric variables relate.

Check yourself
  1. A study records average resting heart rate for four sports teams. Which graph fits, and why? 
  2. You measure one runner's heart rate every minute for 20 minutes. Which graph fits, and why? 
  3. You measure each person's height and their lung volume. Which graph shows whether they relate? 
Work one example

A class records the favorite blood-type fact for 5 separate clubs, then later records one club's CO2 reading every 2 minutes for an hour. Decide which graph fits each dataset and explain what the axes would be.