Teach Remote lab lessons

Teach lesson

Gay-Lussac's Law: pressure and temperature from a real gas run

Students use the UNED Gay-Lussac remote lab to test whether pressure is approximately proportional to absolute temperature at fixed volume.

  • Gay-Lussac's Law
  • 68 min
  • Secondary (ages 15–17)
  • English
  • Physics · Chemistry
Gay-Lussac's Law
Gay-Lussac's Law

Learning Outcomes

  • Use a real remote Gay-Lussac lab observation to collect pressure-temperature evidence.

  • Convert Celsius temperatures to kelvin before using a gas-law ratio.

  • Calculate P/T(K) for selected reference rows and judge whether it is approximately constant.

  • Create or describe a pressure vs temperature(K) graph from real data.

  • Explain why a narrow real-data extrapolation should not be overclaimed.

  • Write a claim-evidence-reasoning conclusion about the pressure-temperature relationship.

Student activity preview

Activity Content

Preview only. In a class session, students can fill in responses and submit their work to the teacher.

1

Predict the pressure-temperature pattern

8 min

Gay-Lussac's law says that, for a fixed amount of gas at fixed volume, pressure should increase as absolute temperature increases. In this lab you will not choose many gases or volumes. You will use one real recorded heating run and decide how well the evidence fits the model.

Key ideas for this activity:

- Pressure is how strongly the gas pushes on the container walls. The lab reports it in kilopascals (kPa).
- Temperature is recorded in degrees Celsius (C), but gas-law ratios use kelvin (K) because kelvin starts at absolute zero. Convert with T(K) = T(C) + 273.15.
- Direct proportionality means two quantities rise together in a steady ratio. If pressure is proportional to absolute temperature, then P/T(K) should stay almost constant.
- A pressure vs temperature(K) graph should have temperature on the horizontal axis and pressure on the vertical axis. For this run, an increasing near-straight pattern supports the model, but real data can show small systematic drift as well as measurement variation.

The real Gay-Lussac setup

Screenshot of the UNED Gay-Lussac remote lab showing a fixed-volume vessel, heating plate, and pressure and temperature display.

The lab video shows a fixed-volume setup and a pressure/temperature display. The lab records a full pressure-temperature series for this run.

Model to test

Before opening the lab, predict what will happen to the gas pressure as the temperature rises from about 24 C to about 44 C. Your answer must mention fixed volume, kelvin temperature, and one reason real data may not be perfectly proportional.

Why does this activity use kelvin temperature for the gas-law ratio?

2

Use the one-sample lab deliberately

10 min

The Gay-Lussac lab shows one heating run for the ethanol sample. That is enough for a strong pressure-temperature analysis. Your job is to observe the run, use the included rows, check units, and judge the model.

Lab workflow

Five-step workflow for choosing the fixed sample, observing the heating run, using the included table rows, converting to kelvin, and graphing pressure against kelvin temperature.

The activity works with one pressure-temperature series for ethanol #1.

Open the Gay-Lussac lab

  1. Open the Gay-Lussac lab with this activity's lab button.

  2. If the lab does not open on the first click, use the Open the lab again link.

  3. In configuration, choose the available sample. The lab may display it as 0.014 moles ethanol #1.

  4. Start observing. Watch the pressure and temperature display during the heating run.

  5. Use the activity data table to work with rows spread across the run.

  6. Check how pressure and temperature rise, then use the included rows to calculate the ratios.

Which plan builds a useful table for this Gay-Lussac run?

3

Build a reference data table

16 min

Use at least six rows spread across the heating run. The rows included below come from the same Gay-Lussac run you observe in the lab, so do not change the sample, gas amount, or volume.

Pressure-temperature evidence table

Use the included rows from this run. The kelvin column is already prepared so you can check the conversion and calculate P/T(K). Keep enough significant figures to judge the pattern.

Data row or time note Temperature C Temperature K Pressure kPa P/T(K) kPa/K Observation note

Check your table. What temperature range and pressure range did your rows cover, and how did you make sure you did not mix Celsius and kelvin in the same calculation?

Using one row near 30.8 C and 90.0 kPa, calculate P/T(K). Show the Celsius-to-kelvin conversion in your explanation. In the numeric field, enter the decimal with a point, for example 0.296.

4

Graph the relationship

14 min

Create a pressure vs temperature(K) graph from your table. Use your own graph to decide whether the relationship is approximately linear; you do not need to know the result before plotting it.

Set up the graph

Guide for setting up a graph with temperature in kelvin on the x-axis and pressure in kPa on the y-axis, without showing the data points.

Use this guide to check axes, units, and row spread before interpreting your points.

Pressure-temperature graph evidence

Attach a graph, a spreadsheet file, a link, or a clear text/image reference showing pressure on the vertical axis and temperature in kelvin on the horizontal axis. A text reference is acceptable if it identifies the data points used, both axes, units, and the pattern. The graph must use the table rows, not invented example data.

Describe the graph artifact you attached or referenced. State the x-axis, y-axis, units, data source, and whether the points look roughly linear.

Use your graph to decide whether pressure is approximately proportional to absolute temperature in this run. Mention at least two pieces of evidence: shape, slope direction, P/T values, R2 (if your graph tool shows it), or any systematic drift or scatter.

5

Avoid two common overclaims

10 min

Two mistakes are common in this lab: using Celsius in the gas-law ratio, and treating a short real-data trend as a perfect proof of absolute zero.

Kelvin conversion warning

Comparison showing that P divided by Celsius temperature gives a misleading ratio, while P divided by kelvin temperature uses an absolute scale.

P/T has gas-law meaning only when T is absolute temperature. A Celsius ratio near room temperature is not a valid substitute.

If you use 30.8 C in the denominator instead of 303.95 K for P/T, what happens to the ratio?

The full reference data fit is very linear over about 24-44 C, but its straight-line extrapolation (extending that line far beyond the measured points) reaches zero pressure roughly around -210 C, not -273 C. Why should a high-school conclusion not claim that this one run proves absolute zero exactly?

6

Write the scientific claim

10 min

Use your table, ratio calculation, graph, and limitation discussion to write a final claim.

Write a claim-evidence-reasoning conclusion of 6-8 sentences. Include: your claim about pressure and absolute temperature, two numerical evidence details, why kelvin is required, and one limitation of the real lab data.

If you were explaining this lab to a younger student, what would you say is the difference between "the data support Gay-Lussac's law" and "the data are perfect"?

7

Optional extension: connect gas-law models

12 min

If your class has already studied Boyle's law or Charles's law, compare what is held constant in each law.

Compare Gay-Lussac's law with one other gas law. For each law, identify the dependent variable, independent variable, and controlled variables.