What you'll learn
Scientists do not just collect data — they have to communicate it. A good table, graph or diagram can make a pattern obvious at a glance; a poor one can hide it or even mislead. The GED calls this skill expressing scientific information.
In this lesson you will learn to:
- choose the best display (table, line graph, bar graph, circle graph, scatter plot, diagram or model) for a set of data;
- set up a graph correctly: title, axes, labels, units and scale;
- describe data in words accurately — trends, highest and lowest values, comparisons and rates;
- use scientific vocabulary precisely, including words for relationships (direct, inverse), variables and processes shown in models.
How it shows up on the GED: You might see a table and be asked which of four graphs represents it best, or a graph and be asked which sentence describes it correctly. Drag-and-drop items may ask you to match data sets to displays or to place labels on a diagram. Drop-down items may ask you to complete a summary sentence with the right number or word. Hot-spot items may ask you to click the part of a model that shows a named process.
Key terms
- data — measurements or observations collected in a study (12 monthly temperatures).
- table — data organized in rows and columns; best when exact values matter.
- line graph — points joined by a line; best for change over time or change along a continuous scale (temperature by month).
- bar graph — bars of different heights; best for comparing separate categories (species in four habitats).
- circle (pie) graph — slices of a circle; best for parts of a whole that add up to 100% (gases in air).
- scatter plot — unconnected points, each showing two measurements for one individual; best for the relationship between two variables (height vs. arm span).
- model — a simplified representation of a real system, such as a diagram, a physical model or an equation (a water-cycle diagram).
- axis — a reference line on a graph. The x-axis is horizontal; the y-axis is vertical.
- independent variable — the variable that is chosen or changed; it goes on the x-axis (time, temperature set by the scientist).
- dependent variable — the variable that is measured; it goes on the y-axis (growth, dissolved oxygen).
- trend — the general direction of data: increasing, decreasing, peaking, leveling off.
- direct (positive) relationship — both variables increase together.
- inverse (negative) relationship — one variable increases as the other decreases.
1. Choosing the best display
Every kind of display has a job. Choose the one whose job matches the question the data answer.
| Display | Its job | Example |
|---|---|---|
| Table | Show exact values; organize raw data | Freezing points at four salt amounts |
| Line graph | Show change over time or along a continuous scale | CO₂ each year, 2015–2023 |
| Bar graph | Compare separate categories | Species in forest, wetland, grassland, park |
| Circle graph | Show parts of a whole (adds to 100%) | Nitrogen 78%, oxygen 21%, other 1% |
| Scatter plot | Show whether two measured variables are related | Height vs. arm span for 30 people |
| Diagram or model | Show structure, steps or processes | Water cycle, food web, cell parts |
| Punnett square | Predict offspring of a genetic cross | Tt × Tt |
Quick questions to ask:
- Is there time or another continuous scale (temperature, distance, dose)? → line graph.
- Are the groups separate names with no in-between values? → bar graph.
- Do the numbers add up to a total, usually 100%? → circle graph.
- Are there two measurements for each individual, and you want to see whether they are related? → scatter plot.
- Do you need a process or structure, not numbers? → diagram or model.
2. Building a graph correctly
A well-made graph follows conventions so anyone can read it.
- Title — says exactly what is shown: the variable, the subject or place, and often the time span. "Average Monthly Temperature in Lakeview (°F)" is good. A title should not make claims the data do not show, like "Temperature Causes the Seasons."
- Independent variable on the x-axis (horizontal). This is what was chosen or changed — time, temperature setting, amount of fertilizer.
- Dependent variable on the y-axis (vertical). This is what was measured — growth, rate, oxygen.
- Axis labels with units — "Temperature (°C)," "Yield (bushels per acre)." Without units, numbers are meaningless.
- An even scale — equal spaces stand for equal amounts (0, 5, 10, 15…). Uneven scales distort trends.
- A legend if there is more than one data series.
Example. A student tests how the amount of fertilizer (0, 5, 10, 15 g) affects plant height. Fertilizer is independent → x-axis, labeled "Fertilizer (g)." Height is dependent → y-axis, labeled "Plant height (cm)."
Watch for misleading graphs. A y-axis that starts at 95 instead of 0 can make a small difference look huge. The GED may ask why a graph is misleading or which graph shows the data most accurately. Always read the numbers on the axis, not just the heights of the bars.
3. Describing data in words
Turning a graph or table into an accurate sentence is a core GED skill. A strong description has three parts:
- The trend — rises, falls, rises then falls, peaks, levels off, stays about the same.
- Key values with units — the highest and lowest values and where they occur ("a high of 75 °F in July").
- Size or rate of change when useful — "about 2.6 ppm per year."
Useful trend words:
| Pattern | Words to use |
|---|---|
| Goes up | increases, rises, grows |
| Goes down | decreases, falls, declines, drops |
| Up then down | peaks at, reaches a maximum at |
| Changes less and less | levels off, slows, flattens |
| Same change each step | steady, constant rate, linear |
Comparing values. "Times as many" means divide: 41 species ÷ 12 species ≈ 3.4, so more than three times as many. "Difference" or "how many more" means subtract: 41 - 12 = 29.
Rate of change = change in the measured value ÷ change in time. CO₂ rose from 400 to 421 ppm from 2015 to 2023: \dfrac{421 - 400}{2023 - 2015} = \dfrac{21}{8} \approx 2.6 ppm per year. Count intervals (8), not data points (9).
Accurate means not over-claiming. "Oxygen decreases as temperature rises" is accurate. "Fish die at 30 °C" is not, if the data are only about oxygen. A description should never add a cause, a prediction far outside the data, or the word "always" unless the data truly justify it.
4. Scientific vocabulary and models
On the GED, many answer choices differ by just one scientific word. Precise vocabulary is how scientists avoid confusion.
Words for relationships and evidence:
- Direct vs. inverse. Height and arm span increase together (direct). Temperature up, dissolved oxygen down (inverse).
- Correlation vs. causation. A correlation means two variables change together; it does not prove that one causes the other.
- Hypothesis vs. theory. A hypothesis is a testable idea for one investigation. A scientific theory is a well-tested explanation supported by many lines of evidence (the theory of evolution, the cell theory). "Just a theory" is not how scientists use the word.
Reading models. A model leaves out details to show what matters. In a diagram, read each arrow as "from → to":
- From ocean surface up into air: evaporation.
- From plant leaves up: transpiration.
- Vapor into a cloud as droplets: condensation.
- From cloud down to ground: precipitation.
- Along the ground into rivers or ocean: runoff.
The same "from → to" reading works for food webs (arrows point from the food to the eater, showing energy flow), the carbon cycle and the rock cycle.
Worked example 1: Picking the right graph
Stimulus. A nurse records a patient's body temperature every 2 hours for 12 hours: 98.6, 99.1, 100.4, 101.2, 100.8, 99.5, 98.9 °F.
Question. Which display best shows how the patient's temperature changed over those 12 hours?
A. Circle graph B. Bar graph of the seven readings in order from smallest to largest C. Line graph with time on the x-axis D. Scatter plot of temperature vs. patient's age
Think-aloud.
- The data are one measurement repeated over time. Job: change over time → line graph.
- Time is the independent variable (chosen by the nurse), so it goes on the x-axis. C does that. ✓
- A — the readings are not parts of a whole. ✗ B — sorting by size destroys the time order, so you cannot see the fever rise and fall. ✗ D — there is only one patient, so age does not vary. ✗
Answer: C.
Worked example 2: Describing a graph in words
Stimulus. A graph shows the population of deer in a park: 2018: 120; 2019: 160; 2020: 210; 2021: 230; 2022: 235; 2023: 236.
Question. Which sentence best describes the data?
A. The deer population grew at a constant rate. B. The deer population grew quickly at first, then leveled off at about 235. C. The deer population will reach 300 by 2026. D. The deer population fell after 2021.
Think-aloud.
- Find the year-to-year changes: +40, +50, +20, +5, +1. Large at first, then tiny.
- "Grew quickly, then leveled off" matches. B ✓
- A — the changes are not equal. ✗ C — a prediction far beyond the data, and the trend is flattening. ✗ D — the numbers keep rising slightly; they never fall. ✗
Answer: B.
Worked example 3: Finding the best graph of a table
Stimulus.
| Mass on spring (g) | 0 | 100 | 200 | 300 |
|---|---|---|---|---|
| Spring length (cm) | 10 | 14 | 18 | 22 |
Question. A student graphs these data. Which description of a correct graph is right?
A. x-axis "Spring length (cm)," y-axis "Mass (g)," line rising. B. x-axis "Mass (g)," y-axis "Spring length (cm)," straight line rising from 10 to 22. C. x-axis "Mass (g)," y-axis "Spring length (cm)," line starting at 0 cm. D. Circle graph with four slices.
Think-aloud.
- The student chose the masses → independent → x-axis. Length was measured → dependent → y-axis. That rules out A.
- Check values: at 0 g the length is 10 cm, not 0. C starts at 0, so it misplots. ✗
- Each 100 g adds 4 cm — a steady change, so a straight rising line. B ✓
- D — not parts of a whole. ✗
Answer: B.
Worked example 4: Choosing the precise word
Stimulus. A study finds that cities with more ice cream sales also have more drownings in summer months.
Question. Which statement uses scientific vocabulary correctly?
A. Ice cream sales cause drownings. B. Ice cream sales and drownings are correlated, but the data do not show that one causes the other. C. Ice cream sales and drownings have an inverse relationship. D. The study proves the theory that ice cream is dangerous.
Think-aloud.
- Both numbers go up together → a direct relationship, and a correlation. C says inverse. ✗
- Do the data show cause? No — a third factor (hot weather) likely raises both. A claims cause. ✗
- D misuses "proves" and "theory." ✗
- B states the correlation and correctly limits the claim. ✓
Answer: B.
Common mistakes
- Using a circle graph for data that are not parts of a whole. Wrong: a pie chart of temperatures at four times. Right: circle graphs only for parts that add up to a total (usually 100%).
- Swapping the axes. Wrong: time on the y-axis. Right: the independent variable (what is chosen or changed, often time) goes on the x-axis; the measured variable goes on the y-axis.
- Describing only part of a trend. Wrong: "Temperature rises all year" when it rises then falls. Right: describe the whole pattern, including the peak and what happens after.
- Mixing up "times as many" and "difference." Wrong: "41 is 29 times as many as 12." Right: 41 \div 12 \approx 3.4 times; the difference is 41 - 12 = 29.
- Confusing direct and inverse. Wrong: "Oxygen and temperature are directly related" when one falls as the other rises. Right: opposite directions = inverse (negative).
- Reading a model's arrows backward. Wrong: "Arrow from grass to rabbit means grass eats rabbit." Right: arrows show the flow of matter or energy, from → to.
GED strategy for expressing scientific information
- Name the job first. Before looking at answer choices, decide: change over time, compare categories, parts of a whole, or relationship? Then find the display that does that job.
- Check axes and units on every graph choice. Many wrong graphs have swapped axes, missing units, or a scale that does not start where it should.
- Test two data points. To choose the graph that matches a table, check two rows — for example, the first and last values. A graph with the wrong direction or wrong values fails immediately.
- Calculate before you judge words. For "steady," "twice," "the same amount" or "faster," compute the actual changes or ratios.
- Prefer the precise, modest statement. Accurate descriptions stay within the data. Reject choices with "proves," "always," invented causes or predictions far outside the range.
- For models, trace the arrows. Say each one aloud as "from ___ to ___" and match it to the definition.
Check yourself
A Year of Temperatures
A student volunteer at a weather station collected the average temperature for each month in the city of Lakeview, a northern U.S. city near a large lake. Each value is the average of the daily temperatures recorded during that month, combined over many years so that one unusually warm or cold year does not distort the results. She wants to share the data on a science fair poster so that visitors can quickly see how temperature changes through the seasons.
| Month | Average temperature (°F) |
|---|---|
| January | 24 |
| February | 28 |
| March | 38 |
| April | 49 |
| May | 60 |
| June | 70 |
| July | 75 |
| August | 73 |
| September | 66 |
| October | 53 |
| November | 40 |
| December | 29 |
The student wants a display that shows clearly how Lakeview's average temperature changes over the year. Which display is best?
Hint
Which kind of graph is designed to show change over time? Also think about which variable goes on which axis.
Step-by-step solution
Where the answer comes from: the table lists one average temperature for each of the 12 months, in order from January to December. The goal is to show change over time.
Step by step:
- Data that change over time are best shown with a line graph: the line makes rises and falls easy to see.
- Time (here, month) is the independent variable. By convention it goes on the horizontal (x) axis, and the measured value (temperature) goes on the vertical (y) axis.
- Choice B swaps the axes, which makes the trend hard to read and breaks the convention.
- Choice C, a circle graph, shows parts of a whole. Monthly temperatures are not parts of a total, so slices would mean nothing.
- Choice D puts the months in alphabetical order (April, August, December…), which destroys the time order you need to see the pattern.
Correct answer: A.
Tip: Match the display to the job: line graph = change over time; bar graph = compare separate categories; circle graph = parts of a whole; scatter plot = relationship between two measured variables.
Check yourself
A Year of Temperatures
A student volunteer at a weather station collected the average temperature for each month in the city of Lakeview, a northern U.S. city near a large lake. Each value is the average of the daily temperatures recorded during that month, combined over many years so that one unusually warm or cold year does not distort the results. She wants to share the data on a science fair poster so that visitors can quickly see how temperature changes through the seasons.
| Month | Average temperature (°F) |
|---|---|
| January | 24 |
| February | 28 |
| March | 38 |
| April | 49 |
| May | 60 |
| June | 70 |
| July | 75 |
| August | 73 |
| September | 66 |
| October | 53 |
| November | 40 |
| December | 29 |
Which sentence best describes the data in words?
Hint
Find the lowest and highest values and the months they occur. Then check whether the change is steady.
Step-by-step solution
Where the answer comes from: the table's lowest value is January (24 °F) and its highest is July (75 °F). After July the values fall: August 73, September 66, October 53, November 40, December 29 °F.
Step by step:
- From January to July, temperatures rise every month (24 → 28 → 38 → 49 → 60 → 70 → 75).
- From July to December, they fall every month (75 → 73 → 66 → 53 → 40 → 29).
- A complete description gives the overall pattern and the key numbers: low in January, peak in July, falling after.
- A is wrong: temperatures do not rise all year. C is wrong: August (73 °F) is lower than July (75 °F). D is wrong: monthly changes vary (for example, +4 from January to February but +11 from March to April).
Correct answer: B.
Tip: A good data description names the trend (rises, falls, peaks, levels off), gives the key values with units, and makes no claim the numbers do not show.
Summary
- Match the display to its job: line = change over time, bar = compare categories, circle = parts of a whole, scatter = relationship between two variables, diagram/model = processes and structures.
- Put the independent variable on the x-axis and the dependent variable on the y-axis; include a clear title, labels and units, and an even scale.
- Describe data with the trend, key values with units, and the size or rate of change — without over-claiming.
- "Times as many" = divide; "difference" = subtract; rate = change in value ÷ change in time.
- Use vocabulary precisely: direct vs. inverse, correlation vs. causation, hypothesis vs. theory.
- Read model arrows as "from → to."