Soon after the introduction of spectral analysis in the 19th century, an empirical relation for the wavelengths of spectral lines of hydrogen atoms was found (Rydberg formula). The physical reason for this relation only became clear with the introduction of a hydrogen atom model by"Niels" Bohr. While Bohr's atomic model is not quite right from today's perspective, it introduces key characteristics of quantum physics (e.g. de Broglie waves) at a level that is easily within participants reach. In the workshop, participants will use a diffraction grating to measure the wavelengths emitted by a hydrogen lamp. Through careful analysis, they will not only derive the Rydberg constant but also identify the quantum numbers (electron shells) associated with each spectral line.
motion in a circle; electric field; energy; quantum physics (energy levels, line spectra, wave-particle duality, photons); superposition (diffraction), atomic structure (energy levels; principal quantum numbers)
|Delivery Type ||Hands On Workshop |
|Level ||JC1, JC2 |
|Number of Pax ||10 to 24|
|Duration ||3.00 hours |
|Timing || |