IZhO 2023, Експеримент — Задача 3. Monochromatic radiation with unknown wavelength

XIX International Zhautykov Olimpiad/Experimental Competition · 3 февруари 2023 г. · 5 т.

Внимание: Бележка към темата

Figures 1–3 and Tables 1–3 with the registered signals were printed on the separate Writing sheets, which are not in the archive.

Please read this first:

February 3, 2023

  1. The duration of the experimental competition is 4 hours. There is one problem.
  2. You can use your own calculator for numerical calculations.
  3. You are provided with white sheets of paper for drafts of your solutions, but these sheets will not be graded. Your final solutions must only be written on the Writing sheets. You can write very short explanations using equations, numbers, letters.
  4. Use only the front side of Writing sheets. Write only inside the boxed areas.
  5. Graphs must be drawn on Writing sheets within the graph paper area. All drawings must be done with a pen, not a pencil! If you need additional Writing sheets with the graph paper, you can find them at the end of your worksheet.
  6. Fill in the boxes at the top of each Writing sheet with your country (Country), your student code (Student Code), problem number (Question Number), the progressive number of each Writing sheet (Page Number), and the total number of Writing sheets used (Total Number of Pages). If you use some blank Writing sheets that you do not wish to be graded, put a large X across the entire sheet and do not include it in your numbering.

Условие

The interferometer is illuminated by a monochromatic radiation with an unknown wavelength that you have to determine.

Figure 2 shows the dependence of the light intensity on the time for this case. Table 2 shows the values of the extrema coordinates for this particular case.

3.1 Plot the dependence of the mirror coordinates xmx_m , at which the intensity is extreme, as a function of the number of the extremum .

3.2 Using the plotted graph, determine with maximum accuracy the value of the wavelength λ\lambda of the light source. Estimate the error Δλ\Delta\lambda of the obtained value.

Отговори

Решение


Оригинал в Архива: IZhO 2023 PhysExp_eng.pdf · официални решения: IZhO-2023-Exp_multi_sol.pdf