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Experiment to Verify
Snell's Law of Refraction and to Estimate the Speed of Light inside a
Transparent Plastic Block
| 1.
Preparation: |
a) |
Read
about refraction of waves and Snell's Law. |
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b) |
Find the
relation between the refractive index of a medium and the speed
of light in that medium. |
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c) |
Read
about total internal reflection; especially the definition of
the "critical angle of incidence". |
| 2. |
Using the
special apparatus provided, measure the angles of refraction
corresponding to a wide range of angles of incidence. Remember,
the angles of incidence and refraction are always measured from
a normal line. |
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Apparatus
arranged to verify Snell's Law and measure refractive index |
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Adjust the position of the light source
carefully to ensure that when the angle of incidence is zero,
the angle of refraction is also zero |
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Plot a suitable graph to verify Snell's Law. |
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Use the graph to find the refractive
index of the plastic and hence calculate the speed of light
inside the plastic. (Assume that the speed of light in air is
the same as the speed of light in a vacuum, 3×108ms-1.) |
| 3 |
Estimate the critical angle of
incidence for light passing from this plastic to air. |
|
 |
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Apparatus
arranged to measure the critical angle of incidence |
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In your report, explain
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a) why it is convenient to have a semi-circular
plastic block |
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b) why the block must be turned
through 180° (as shown in the second diagram) to measure the
critical angle of incidence |
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c) what is the main difficulty in
measuring the angles of refraction (especially noticeable when
the angle of refraction is large). |
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© David
Hoult 2008 |