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Online CEGEP Waves & Optics Tutoring

Connect oscillations, wave superposition and optical models in CEGEP physics. Waves courses in Science programs may also include modern physics; send your chapter so we can confirm tutoring availability.

Start with a concept you would like explained or a question you do not yet know how to begin. A course outline or an attempted solution can help if you have one. We confirm the level, topics and availability before booking. Tutoring sessions are currently offered in English. In-person options in Montréal

Choose the wave or optics question you want to understand

Choose an explanation or practice question below. For other oscillations or optics topics, tell us your topic; a course outline can help us confirm the scope.

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Topics covered

Period, frequency and oscillationsWave speed and wavelengthSuperposition and standing wavesInterference and diffractionOptical models and images where assignedIntroductory modern physics by request

Common difficulties

  • Distinguishing particle motion from wave propagation
  • Relating phase and path differences to interference
  • Choosing ray optics or wave optics for the physical scale

How tutoring can help

Tell us which idea feels unclear, or bring a graph, equation or diagram you are working on. We can start with the basic concepts. A tutor can help you label the axes, distinguish a particle’s motion from the wave’s propagation, and connect the quantities before calculating. You can then try a similar question together. We confirm your course topics and availability before booking.

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Current and former course codes

This table matches current and former codes by Science program subject. Your institution must confirm any transfer-credit equivalence. The prefix matters: 201-SN1 is probability and statistics, while 203-SN1 is mechanics. Course codes and topics can vary by institution. Check your current course outline.

SubjectCurrent codeFormer code
Waves and modern physics203-SN3-RE203-NYC-05

Check current names and content in the official Dawson mathematics list and Dawson physics list.

Distinguish wave speed from particle motion

An ideal transverse wave travels right along a string. Its wavelength, the distance between neighbouring crests, is λ=0.60 m\lambda=0.60\,\mathrm m. Each particle completes an up-and-down oscillation in one period, T=0.20 sT=0.20\,\mathrm s. How fast does the wave profile travel?

In one period the profile advances by one wavelength, so its propagation speed is v=λ/T=3.0 m/sv=\lambda/T=3.0\,\mathrm{m/s}. Here vv describes the moving profile. Each tagged part of the string keeps its horizontal position and oscillates vertically in this ideal model. A crest moves from one particle to another; it is not a particle carried along the string.

Read the full guide: a wave in space and time

Compare the two graphs, follow a crest and a particle, and try three questions with explained answers.

Compare diffraction width and interference spacing

Working on slit patterns? Start with one aperture diagram and one distance at a time.

Try guided practice · Try again independently

Exam preparation

What to practise

Alternate wave graphs, standing-wave patterns and numerical interference questions. State the boundary conditions rather than selecting a harmonic formula by appearance. Use your outline to confirm which optics, quantum or nuclear topics are included; the course title alone is insufficient.

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