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What is the refractive index of kerosene with respect to water?
1.44
The refractive index of water is 1.33 and kerosene is 1.44 .
What is the refractive index of diamond with respect?
1.6
Refractive index of diamond with respect to glass is 1.6 and absolute refractive index of glass is 1.5.
What is the refractive index of kerosene with respect to Ruby?
Refractive indices of Ice, Benzene, Ruby and Kerosene are 1.31, 1.50, 1.71 and 1.44 respectively.
How do you find the refractive index of kerosene?
Therefore, the speed of light in Kerosene=2.08×10⁸m/sec. The refractive index of water is 1.33 and kerosene is 1.44.
Is kerosene denser than water?
As kerosene has more refractive index than water, it is optically denser. The mass density of kerosene is less than water, so kerosene drops will float in water, when both are mixed.
What is the density of kerosene?
II. C. 3 Fuels
| Liquid fuels | Solid fuels | |
|---|---|---|
| Characteristics | Kerosene | Ducted rocket |
| Density | 0.786 | 1.189 |
| fs | 0.0685 | 0.117 |
| ρ ⋅ I s theor . at M 0 = 2 | 1302 | 1289 |
What is the refractive index of diamond with respect to glass class 10?
Refractive index of diamond with respect to glass is 1.6 and the absolute refractive index of glass is 1.5.
How do you find the refractive index of diamond with respect to glass?
Expert Answer:
- Absolute refractive index of glass.
- since μair = 1, μglass = 1.5.
- refractive index of diamond with respect to glass.
- μdiamond = 1.6×μglass = 1.6 × 1.5 = 2.4.
- absolute refractive index of diamond.
What is the refractive index of mustard oil?
Refractive index is maximum for mustard oil (1.46) than other three medium.
What is the speed of light in diamond?
1,24,000 km/s.
The speed of light in diamond is 1,24,000 km/s.
What is the refractive index and write the reflective index of kerosene?
Refractive index of kerosene oil is 1.44 and that of water is 1. 33. A ray of light enters from kerosene oil to water.
How do you calculate refractive index?
Refractive index is also equal to the velocity of light c of a given wavelength in empty space divided by its velocity v in a substance, or n = c/v.