Lab 11: Snell's Law and Refractive Index
Learning Objectives
- Verify Snell's Law using incident and refracted angle measurements.
- Determine the refractive index of a glass or acrylic block.
- Trace light rays accurately and reduce angular measurement error.
- Interpret the relationship between light speed, refractive index, and bending of light.
This placeholder is prepared for a complete optics laboratory experiment. It can be adapted for a ray box, laser pointer, semicircular acrylic block, rectangular glass block, protractor, or simulation-based setup.
Snell's Law
Light changes direction when it passes between media with different refractive indices.
Variables
| Symbol | Description | Unit |
|---|---|---|
| refractive index of first medium | dimensionless | |
| refractive index of second medium | dimensionless | |
| angle of incidence measured from the normal | degrees | |
| angle of refraction measured from the normal | degrees |
Refractive index from measured angles
For light entering a material from air, this approximation is commonly used when air has refractive index close to 1.
Suggested Apparatus
Placeholder procedure outline
- Place the transparent block on white paper and trace its outline.
- Draw a normal line at the point of incidence.
- Direct the light ray into the block at a chosen incident angle.
- Mark the incoming and outgoing ray paths.
- Remove the block and draw the refracted path inside the block.
- Measure the incident and refracted angles from the normal.
- Repeat for several incident angles.
- Compute refractive index and compare trials.
Data Table Placeholder
Laser safety
If a laser pointer is used, never point it at anyone's eyes or at reflective surfaces that can redirect the beam toward people.
To complete this lab
Add ray-tracing diagrams, graphing instructions for versus , sample calculation, and post-lab questions about total internal reflection.