2. Starting with a small incident angle (smaller than 10.0°), slowly increase the angle from the normal and observe what happens to the refracted light ray. 3. Describe the direction the refracted ray is moving as the incident angle is being increased. Also, is there a limit to how far the refracted ray can go? Please describe or explain your answer in at least two complete sentences. 4. Notice that there is a special angle when things change. The incident angle when this happens is called the critical angle, e. 0. = sin

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show me how to solve the chart; and

Then measure the critical angle from the simulation for each combination and put them in the table.  Please show all your calculations below, including the absolute error values.    

  

bottom and glass is on top, as shown.
Material Glass
Index of Refraction (n) O 1.499
38.4 38.4
Air
Water
Giass
Material
68.6
Index of Refraction (n) O 1.000
Ar
Water
Glass
2. Starting with a small incident angle (smaller than 10.0°), slowly increase the
angle from the normal and observe what happens to the refracted light ray.
3. Describe the direction the refracted ray is moving as the incident angle is
being increased. Also, is there a limit to how far the refracted ray can go?
Please describe or explain your answer in at least two complete sentences.
4. Notice that there is a special angle when things change. The incident angle
when this happens is called the critical angle, ec.
0. = sin
-1
5. Using the formula for critical angle, solve for the ec for each combination of
medium for (1) Glass → Air, (2) Water > Air, (3) Mystery A → Air, and (4)
Mystery B → Air and put these values in the table below.
ec from
Oc from PHET
Absolute
Media
calculation
simulation
error
Combination
(°)
()
Glass >Air
Water > Air
Transcribed Image Text:bottom and glass is on top, as shown. Material Glass Index of Refraction (n) O 1.499 38.4 38.4 Air Water Giass Material 68.6 Index of Refraction (n) O 1.000 Ar Water Glass 2. Starting with a small incident angle (smaller than 10.0°), slowly increase the angle from the normal and observe what happens to the refracted light ray. 3. Describe the direction the refracted ray is moving as the incident angle is being increased. Also, is there a limit to how far the refracted ray can go? Please describe or explain your answer in at least two complete sentences. 4. Notice that there is a special angle when things change. The incident angle when this happens is called the critical angle, ec. 0. = sin -1 5. Using the formula for critical angle, solve for the ec for each combination of medium for (1) Glass → Air, (2) Water > Air, (3) Mystery A → Air, and (4) Mystery B → Air and put these values in the table below. ec from Oc from PHET Absolute Media calculation simulation error Combination (°) () Glass >Air Water > Air
X Cut
B Copy
Paste
S Format Painter
Ray
Clipboard
Wave
648 nm
Material
Glass
Index of Refraction (n)
1.500
29.5°
29.5°
Water
Glass
Air
30
60
60
Material
Air
30
47.7°
Index of Refraction (n)
1.000
Air
Water
Glass
Intensity
?
Speed
Time
Normal
Angles 4
PHET. =
Page 17 of 18
2963 words
Bending Light
Intro
Prisms
More Tools
Transcribed Image Text:X Cut B Copy Paste S Format Painter Ray Clipboard Wave 648 nm Material Glass Index of Refraction (n) 1.500 29.5° 29.5° Water Glass Air 30 60 60 Material Air 30 47.7° Index of Refraction (n) 1.000 Air Water Glass Intensity ? Speed Time Normal Angles 4 PHET. = Page 17 of 18 2963 words Bending Light Intro Prisms More Tools
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