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Questions and Answers
In the experiment described, where does refraction occur?
What should be done after setting the angle of incidence in Trial 1?
Why is it important to center the D-shaped lens on the ray table?
What is the purpose of rotating the ray table to set different angles of incidence?
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Why is it mentioned to calculate the sine of the measured angles of incidence and refraction?
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What should be done after completing both data tables?
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What is the mathematical expression for Snell's Law?
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What happens when the incident angle is greater than the critical angle?
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What is the significance of the critical angle in refraction?
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Which statement accurately describes what happens when θ1 is equal to θc?
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How does changing the materials' refractive indices affect the bending of light?
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What happens if θ1 is less than the critical angle for a given material?
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What does Snell's Law state for light traveling from a more dense material into air?
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What is the refractive index $n_{1}$ when $n_{2} = 1$?
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In Experiment A with the trapezoidal prism method, what angle is twice the critical angle?
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What should be marked to identify the correct positioning of the trapezoid prism?
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Why is it important to measure the angle between incident and reflected rays using a protractor in Experiment A?
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What formula can be used to calculate the refractive index of a medium based on its critical angle?
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What is the purpose of determining the critical angle in this experiment?
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In what situation does the brightness of the reflected ray change according to the text?
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What does the splitting of colors just before the refracted ray disappears indicate?
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What is the purpose of conducting Trial 1 in Experiment B?
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What question is answered by comparing the results of Trial 1 and Trial 2 in Experiment B?
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How is the refractive index of the semi-circular prism determined in Experiment B?
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What is the relationship between sin θr1 and sin θi1 for Trial 1?
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What should the gradient of the best fit line on graph 1 represent?
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In Trial 2, what does sin θr2 equal?
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What does the gradient of the best fit line on graph 2 directly represent?
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If sin(90°) equals 1, what does a calculator set to radians instead of degrees show for this value?
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What is the formula to calculate the refractive index (n) from the gradient obtained in graph 1?
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Study Notes
Refraction Experiment
- Refraction occurs at the surface of the D-shaped lens in the experiment.
- After setting the angle of incidence in Trial 1, the refracted ray should be marked on the ray table.
Importance of Centering the Lens
- The D-shaped lens should be centered on the ray table to ensure accurate measurements.
Purpose of Rotating the Ray Table
- Rotating the ray table allows for the setting of different angles of incidence.
Calculating Sine of Angles
- The sine of the measured angles of incidence and refraction should be calculated to apply Snell's Law.
Post-Experiment Procedure
- After completing both data tables, the results should be analyzed and conclusions drawn.
Snell's Law
- Snell's Law is expressed as n1 sin(θ1) = n2 sin(θ2), where n1 and n2 are the refractive indices of the two media, and θ1 and θ2 are the angles of incidence and refraction, respectively.
Total Internal Reflection
- When the incident angle is greater than the critical angle, total internal reflection occurs.
- The critical angle is the angle of incidence above which total internal reflection occurs.
Significance of Critical Angle
- The critical angle is significant in refraction as it determines the minimum angle of incidence required for total internal reflection.
Behavior at Critical Angle
- When θ1 is equal to θc, the refracted ray just grazes the surface of the second medium.
Effect of Refractive Indices
- Changing the materials' refractive indices affects the bending of light, with a larger refractive index resulting in greater bending.
Refraction Below Critical Angle
- If θ1 is less than the critical angle for a given material, the light ray is refracted into the second medium.
Snell's Law in Air
- For light traveling from a more dense material into air, Snell's Law states that n1 sin(θ1) = 1 sin(θ2).
Refractive Index in Air
- When n2 = 1, n1 = 1/sin(θ1).
Experiment A with Trapezoidal Prism
- In Experiment A, the angle twice the critical angle is measured using the trapezoidal prism method.
- The correct positioning of the trapezoid prism should be marked to ensure accurate measurements.
Measuring Angle of Incidence and Reflected Rays
- The angle between incident and reflected rays should be measured using a protractor in Experiment A.
Calculating Refractive Index from Critical Angle
- The refractive index of a medium can be calculated using the formula n = 1/sin(θc), where θc is the critical angle.
Purpose of Determining Critical Angle
- The purpose of determining the critical angle is to understand the behavior of light at different angles of incidence.
Brightness of Reflected Ray
- The brightness of the reflected ray changes when the incident angle is greater than the critical angle.
Splitting of Colors
- The splitting of colors just before the refracted ray disappears indicates the occurrence of total internal reflection.
Experiment B with Semi-Circular Prism
- Trial 1 in Experiment B is conducted to determine the refractive index of the semi-circular prism.
Comparing Trial 1 and Trial 2 Results
- Comparing the results of Trial 1 and Trial 2 in Experiment B answers the question of how the refractive index of the semi-circular prism changes with incident angle.
Determining Refractive Index of Semi-Circular Prism
- The refractive index of the semi-circular prism is determined by analyzing the graphs of sin(θr) vs. sin(θi) for both trials.
Relationship between sin(θr) and sin(θi)
- The relationship between sin(θr1) and sin(θi1) is described by Snell's Law, where sin(θr1) = (n1/n2) sin(θi1).
Gradient of Best Fit Line
- The gradient of the best fit line on graph 1 represents the refractive index (n) of the semi-circular prism.
sin(θr2) in Trial 2
- In Trial 2, sin(θr2) = (n2/n1) sin(θi2).
Gradient of Best Fit Line on Graph 2
- The gradient of the best fit line on graph 2 directly represents the reciprocal of the refractive index (1/n).
Calculating Refractive Index (n) from Gradient
- The formula to calculate the refractive index (n) from the gradient obtained in graph 1 is n = gradient.
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Description
Test your knowledge on critical angle and refractive index calculations. Answer questions related to double the critical angle, refractive index calculation, and observation of brightness changes for different incident angles. Determine which color light, red or violet, has a greater critical angle based on ray splitting.