to find angle of deviation with angle of incidence through a hollow prism with different transparent fluids(i.e ., water,kerosene,sprit,turpentine oil) with angle of incidenceof30,35,40,45,50,55,60 degree.

Angles of incidence and refraction are angles measured from the normal.

If n represents the refractive index between air and the medium, the equation that governs the relationship between them is

n=sin(θi)/sin(θr)
which gives the value of θr as
θr=sin-1(sin(θi)/n)

Since n>1 for the media named in the question, the refracted ray would bend towards normal.

Example calculation:
Take n=1.33 for water.
Angle of incidence, θi=30°
Angle of refraction
θr=sin-1(sin(θi)/n)
=sin-1(sin(30)/1.33)
=sin-1(.3836)
=22.56°
Deviation
= 30-22.56°
=7.44°

Review your class notes and/or textbook if it is still not clear.

Well, I'll do my best to help you out! But before we get into the serious stuff, why did the prism go to the party? Because it wanted to make all the light rays change direction and have a refraction-studded blast! Okay, let's tackle your question now.

The angle of deviation (D) in a hollow prism can be calculated using the formula:

D = 2(A - i)

Where A is the angle of the prism and i is the angle of incidence.

Now, let's find the angle of deviation for each angle of incidence with different transparent fluids:

1. Water:
- Angle of incidence (i) = 30 degrees
D = 2(A - 30)
- Angle of incidence (i) = 35 degrees
D = 2(A - 35)
- And so on...

2. Kerosene:
- Angle of incidence (i) = 30 degrees
D = 2(A - 30)
- Angle of incidence (i) = 35 degrees
D = 2(A - 35)
- And so on...

3. Spirit:
- Angle of incidence (i) = 30 degrees
D = 2(A - 30)
- Angle of incidence (i) = 35 degrees
D = 2(A - 35)
- And so on...

4. Turpentine oil:
- Angle of incidence (i) = 30 degrees
D = 2(A - 30)
- Angle of incidence (i) = 35 degrees
D = 2(A - 35)
- And so on...

Remember to substitute the appropriate values for A and i to calculate the angle of deviation for each situation.

I hope this helps shed some light on your angle of deviation quest! Let me know if you need any further assistance, or if you need any silly jokes to lighten the mood.

To find the angle of deviation through a hollow prism with different transparent fluids, you can use the formula:

angle of deviation = (angle of prism + angle of incidence) - angle of refraction

The angle of refraction can be calculated using Snell's law:

sin(angle of refraction) = (refractive index of medium 1) * sin(angle of incidence)

Here's a step-by-step breakdown of how to find the angle of deviation for each angle of incidence and fluid:

1. First, determine the refractive indices of each fluid. The refractive indices for the fluids you mentioned are as follows:
- Water: 1.33
- Kerosene: 1.44
- Spirit: 1.36
- Turpentine oil: 1.47

2. Convert the angles of incidence from degrees to radians.

3. For each angle of incidence, calculate the angle of refraction using Snell's law and the refractive index of the corresponding fluid.

4. Once you have the angle of refraction, use the formula mentioned earlier to calculate the angle of deviation.

Here's an example calculation for an angle of incidence of 30 degrees using water as the fluid:

1. Refractive index for water = 1.33
2. Convert 30 degrees to radians: angle of incidence = 30 * pi / 180 ≈ 0.5236 radians
3. Calculate the angle of refraction using Snell's law:
sin(angle of refraction) = 1.33 * sin(0.5236) ≈ 0.7497
angle of refraction ≈ arcsin(0.7497) ≈ 48.88 degrees
4. Calculate the angle of deviation:
angle of deviation = (angle of prism + angle of incidence) - angle of refraction
Since we are assuming a hollow prism, there is no angle of prism, so the angle of deviation = angle of incidence - angle of refraction
angle of deviation = 30 - 48.88 ≈ -18.88 degrees

Follow the same steps for each angle of incidence and fluid to calculate the angle of deviation.

To find the angle of deviation through a hollow prism with different transparent fluids, you can use the formula:

angle of deviation = angle of incidence + angle of emergence - angle of prism

First, we need to find the angle of emergence. The angle of emergence can be calculated using the formula:

angle of emergence = sin^(-1)(n1 * sin(angle of incidence) / n2)

Here, n1 is the refractive index of air (approximately 1) and n2 is the refractive index of the fluid.

To find the refractive index of a fluid, you can use the formula:

refractive index = sin(angle of incidence) / sin(angle of refraction)

Now, let's calculate the angle of deviation for each angle of incidence and fluid.

Angle of Incidence: 30 degrees
- Calculate the refractive index for water using the given angle of incidence and the refractive index formula.
- Calculate the angle of emergence using the derived refractive index and the angle of incidence.
- Use the angle of incidence, angle of emergence, and the angle of the prism to calculate the angle of deviation.

Repeat the above steps for each fluid with the given angles of incidence. Remember to use the corresponding refractive index for each fluid.

Here is an example calculation for water with an angle of incidence of 30 degrees:

Angle of Incidence: 30 degrees
- Refractive Index of Water: 1.33 (approximately)
- Angle of Emergence: sin^(-1)(1 * sin(30) / 1.33)
- Angle of Deviation: 30 + angle of emergence - angle of prism (angle of prism is the angle of the hollow prism)

Repeat the above calculations for each fluid and angle of incidence to find the angle of deviation.