explain the snell's law
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Snell's law (also known as Snell–Descartes law and the law of refraction) is a formulaused to describe the relationship between theangles of incidence and refraction, when referring to light or other waves passing through a boundary between two differentisotropic media, such as water, glass, or air.
In optics, the law is used in ray tracing to compute the angles of incidence or refraction, and in experimental optics to find therefractive index of a material. The law is also satisfied in metamaterials, which allow light to be bent "backward" at a negative angle of refraction with a negative refractive index.
Snell's law states that the ratio of the sines of the angles of incidence and refraction is equivalent to the ratio of phase velocities in the two media, or equivalent to the reciprocal of the ratio of the indices of refraction[citation needed]:
{\displaystyle {\frac {\sin \theta _{1}}{\sin \theta _{2}}}={\frac {v_{1}}{v_{2}}}={\frac {\lambda _{1}}{\lambda _{2}}}={\frac {n_{2}}{n_{1}}}}
with each {\displaystyle \theta } as the angle measured from the normal of the boundary, {\displaystyle v} as the velocity of light in the respective medium (SI units are meters per second, or m/s), {\displaystyle \lambda } as the wavelength of light in the respective medium and {\displaystyle n} as the refractive index (which is unitless) of the respective medium.
The law follows from Fermat's principle of least time, which in turn follows from the propagation of light as waves.
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In optics, the law is used in ray tracing to compute the angles of incidence or refraction, and in experimental optics to find therefractive index of a material. The law is also satisfied in metamaterials, which allow light to be bent "backward" at a negative angle of refraction with a negative refractive index.
Snell's law states that the ratio of the sines of the angles of incidence and refraction is equivalent to the ratio of phase velocities in the two media, or equivalent to the reciprocal of the ratio of the indices of refraction[citation needed]:
{\displaystyle {\frac {\sin \theta _{1}}{\sin \theta _{2}}}={\frac {v_{1}}{v_{2}}}={\frac {\lambda _{1}}{\lambda _{2}}}={\frac {n_{2}}{n_{1}}}}
with each {\displaystyle \theta } as the angle measured from the normal of the boundary, {\displaystyle v} as the velocity of light in the respective medium (SI units are meters per second, or m/s), {\displaystyle \lambda } as the wavelength of light in the respective medium and {\displaystyle n} as the refractive index (which is unitless) of the respective medium.
The law follows from Fermat's principle of least time, which in turn follows from the propagation of light as waves.
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snell's law states that the ratio of the sines of the angles of incidence and refraction is equivalent to the ratio of phase velocities in the two media, or equipment to the reciprocal of the ratio of the indices of refraction with each thita as the angle measured from the normal of the boundary as the velocity of light in the respective medium as the wavelength of light in the respective medium and n as the respective medium.
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