Physics..4slp

For this module, you will investigate the phenomenon of refraction. The simulation allows you to experiment with changes in the angles of incidence and combinations of materials. Do the following:

Click on the following link to access the simulation (number 5 on the list of required readings and resources: see the Background Information for this module).

Fendt, W. (1997). Refraction of light (simulation). Retrieved on March 1, 2008, from http://www.walter-fendt.de/ph14e/refraction.htm

The first part of the simulation is a series of measurements designed to demonstrate the validity of Snell’s Law. The light ray passes from medium 1, which has an index of refraction n₁, into medium 2, with an index of refraction of n₂. The angle of incidence is θ₁, the angle of refraction θ_2. Complete the table below. (The first line has been completed for you.) Explain in detail how your results demonstrate the validity of Snell’s Law.

Medium 1	n1	Medium 2	n2	target q1	actual q1	n1sinq1	q2	n2sinq2
Vacuum	1.00	Quartz	1.46	30	30.3	0.50	20.2	0.50
Vacuum		Quartz		60
Vacuum		Quartz		90
Vacuum		SF2		30
Vacuum		SF2		60
Vacuum		SF2		90
Vacuum		Diamond		30
Vacuum		Diamond		60
Vacuum		Diamond		90
BK7		SF2		30
BK7		SF2		60
BK7		SF2		90

The second part of the simulation examines total internal reflection. If you’ve ever snorkeled or SCUBA-dived, you’ve noticed this. If the water is smooth, and you look nearly straight up, you can see objects above the water. If you look beyond a certain angle, you see only water. That “certain angle” in the critical angle, θ_crit.

In the simulation, adjust the angle of incidence until the angle of refraction is just equal to 90 degrees. Record the data in the table below. Explain your results in terms of Snell’s Law.

Medium 1	n1	Medium 2	n2	qcrit	sinqcrit	n2/n1`
Water	1.33	Air	1.00	49.1	0.76	0.75
SF2			1.33
Diamond			1.65
Diamond			1.00

Write up your results, and upload them to CourseNet.

 

SLP Assignment Expectations:

In general, SLPs are expected to possess the attributes of precision, clarity, breadth, depth, and applicability. Not all of these are relevant to the answer to every problem in the SLP. When it is relevant, the evidence for each attribute is as follows.

• Precision: Numerical answers are calculated correctly, to the correct number of significant figures. When a simulation is used, the results are accurate.
• Clarity: The problem is restated in its simplest form. Relevant variables are identified. Formulas are algebraically rearranged, as necessary. All the mathematical steps are shown, in logical order.
• Breadth: Where discussion is required, the question is placed in context. Alternatives are considered.
• Depth: Where discussion is required, the question is examined in detail. No relevant aspect of the question is omitted.
• Applicability: When required, the practical importance of the principle or phenomenon is accurately described.