9-12 High School
This activity employs a simple procedure in which students use a spectroscope to observe the excited state of hydrogen and several additional small, nonmetal gases. They use wavelength data to calculate the energy associated with electron level transitions. The activity can be used to introduce Bohr’s model of the atom or to compare metal flame test data to nonmetal gas data. In both cases, the wave properties of wavelength and frequency are central to energy calculations that are useful in describing electron behavior. Prior to the activity, have students explain the phenomenon of ground state and excited hydrogen.
How does the color of light emitted from excited gas samples provide evidence of atomic structure?
PE HS-PS4-1. Use mathematical representations to support a claim regarding relationships among frequency, wavelength, and speed of waves traveling in various media.
Using Mathematics and Computational Thinking
PS4.A: Wave Properties
Energy and Matter: Flows, Cycles, and Conservation
Spectral tubes get very hot. Have a hot glove or towel available for the removal of tubes from the power source.
Prior to the activity, make sure the electrodes of the spectral tubes are not dusty or corroded in any way. Also check the connectors in the power source before plugging it in. They should be clean. After the activity, store the spectral tubes and power source in a clean, dry area.
Determine prior to the activity if you will introduce the terms ground state and excited state, or if you will have students generate them during a discussion of the phenomenon. Review the terms if they were introduced earlier. Make sure students notice that the excited state (additional electrical energy for this activity or additional heat energy for flame tests) is always associated with a unique color for every element.

Use the wave and energy equations to derive one equation that relates wavelength to energy.

Explain which spectral color bands are the most energetic and least energetic. Justify your answer with sample calculations.
Oranges and reds have larger wavelengths, so the associated energy is less because wavelength is in the denominator of the proportion (formula). Violets and blues have shorter wavelengths, so the energy is greater. Wavelength and energy are indirectly proportional. Examples:

Using the spectral data, determine if a relationship exists between the number of electrons an atom has and the number of spectral lines. Provide evidence for your answer.
Generally, the more electrons an atom has, the more spectral lines the element’s spectrum has.
Explain how the data from this activity can be used to support or refute Bohr’s model of the atom.
Data from this activity can be used to support Bohr’s model of the atom. As energy was added to the atoms in the spectral tube, the electrons went into the excited state. The energy gained was emitted as light energy as electrons returned to the ground state. Every atom has a unique number of electrons, with a unique pattern of bright-line light emission, and that supports Bohr’s model.
Electrons are located in discrete energy levels. As the electrons gain energy, they move to a higher energy level. Conversely, as electrons lose energy, they emit light energy and return to a lower energy level.
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