In the experiment, we will be using Snell's law to measure the index of refraction of a material. The incident angle 8, and refraction angle 82 are related by n₁ sin 0₁ = n₂ sin 0₂. Since the angles are measured with uncertainties, the sine of the angles also have uncertainty. The following exercise should help you to get familiar with the uncertainty calculations in this lab. If 0+50=30°± 0.5°, convert 0 into radians. 30° = 0.5⁰ = rad. rad. Calculate the value of sin 8 using degree and radians. sin = You should get the same value for sin if is in radians.

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Chapter3: Vectors
Section: Chapter Questions
Problem 3.61AP: Lei A = 60.0 cm at 270 measured from the horizontal. Let B = 80.0 cm at some angle . (a) Find the...
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need help with this, thank you

Course #
30° =>
0.5⁰ =
In the experiment, we will be using Snell's law to measure the index of refraction of a material. The incident
angle, and refraction angle 82 are related by n₁ sin 0₁ = n₂ sin 02. Since the angles are measured with
uncertainties, the sine of the angles also have uncertainty.
The following exercise should help you to get familiar with the uncertainty calculations in this lab.
If 0±80=30°± 0.5°, convert 0 into radians.
8 (sin 8) =
Pre-lab Refraction with Ray Table and Plastic Block
n₁ =
Section #
rad.
Calculate the value of sin 0 using degree and radians. sin
You should get the same value for sin if is in radians.
Refer to the lab manual G-7 to calculate the uncertainty in sin 0.
8 (sin 0) /sin 0 =
d n₁ =
rad.
Name
We usually refer to the side where the ray incident on the boundary as medium 1, and the side refracted ray
lay as medium 2. If the index of refraction of medium 2 is smaller than that of medium 1, total internal
reflection could happen. The critical angle is 0c. sin Oc= n2/n. If n2 is known, then the index of refraction of
the incident side can be calculated using the critical angle 8c. If n2 = 1.00 and 8c = 40°± 1°, calculate the
value of n and its uncertainty.
Transcribed Image Text:Course # 30° => 0.5⁰ = In the experiment, we will be using Snell's law to measure the index of refraction of a material. The incident angle, and refraction angle 82 are related by n₁ sin 0₁ = n₂ sin 02. Since the angles are measured with uncertainties, the sine of the angles also have uncertainty. The following exercise should help you to get familiar with the uncertainty calculations in this lab. If 0±80=30°± 0.5°, convert 0 into radians. 8 (sin 8) = Pre-lab Refraction with Ray Table and Plastic Block n₁ = Section # rad. Calculate the value of sin 0 using degree and radians. sin You should get the same value for sin if is in radians. Refer to the lab manual G-7 to calculate the uncertainty in sin 0. 8 (sin 0) /sin 0 = d n₁ = rad. Name We usually refer to the side where the ray incident on the boundary as medium 1, and the side refracted ray lay as medium 2. If the index of refraction of medium 2 is smaller than that of medium 1, total internal reflection could happen. The critical angle is 0c. sin Oc= n2/n. If n2 is known, then the index of refraction of the incident side can be calculated using the critical angle 8c. If n2 = 1.00 and 8c = 40°± 1°, calculate the value of n and its uncertainty.
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need the bottom part for n1 and difference of n1, thank you, show work please.

Course #
30° =
0.5⁰ =
In the experiment, we will be using Snell's law to measure the index of refraction of a material. The incident
angle 0, and refraction angle 02 are related by n₁ sin 0₁ = n₂ sin 02. Since the angles are measured with
uncertainties, the sine of the angles also have uncertainty.
The following exercise should help you to get familiar with the uncertainty calculations in this lab.
If 080=30°± 0.5°, convert 0 into radians.
8 (sin 8) =
Pre-lab Refraction with Ray Table and Plastic Block
n₁ =
Section #
rad.
Calculate the value of sin 0 using degree and radians. sin =
You should get the same value for sin if is in radians.
Refer to the lab manual G-7 to calculate the uncertainty in sin 8.
8 (sin 0) /sin =
d m₁ =
rad.
Name
We usually refer to the side where the ray incident on the boundary as medium 1, and the side refracted ray
lay as medium 2. If the index of refraction of medium 2 is smaller than that of medium 1, total internal
reflection could happen. The critical angle is 0c. sin 0c-n₂/n. If n₂ is known, then the index of refraction of
the incident side can be calculated using the critical angle 8c. If n2 = 1.00 and 0c = 40°± 1°, calculate the
value of n and its uncertainty.
Transcribed Image Text:Course # 30° = 0.5⁰ = In the experiment, we will be using Snell's law to measure the index of refraction of a material. The incident angle 0, and refraction angle 02 are related by n₁ sin 0₁ = n₂ sin 02. Since the angles are measured with uncertainties, the sine of the angles also have uncertainty. The following exercise should help you to get familiar with the uncertainty calculations in this lab. If 080=30°± 0.5°, convert 0 into radians. 8 (sin 8) = Pre-lab Refraction with Ray Table and Plastic Block n₁ = Section # rad. Calculate the value of sin 0 using degree and radians. sin = You should get the same value for sin if is in radians. Refer to the lab manual G-7 to calculate the uncertainty in sin 8. 8 (sin 0) /sin = d m₁ = rad. Name We usually refer to the side where the ray incident on the boundary as medium 1, and the side refracted ray lay as medium 2. If the index of refraction of medium 2 is smaller than that of medium 1, total internal reflection could happen. The critical angle is 0c. sin 0c-n₂/n. If n₂ is known, then the index of refraction of the incident side can be calculated using the critical angle 8c. If n2 = 1.00 and 0c = 40°± 1°, calculate the value of n and its uncertainty.
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