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SCORPION-xisa [38]
3 years ago
7

Find the angle of incidence at which a light beam traveling from a medium having the index of refraction n1 = 2.7 to another med

ium having the index of refraction n2 = 1.6 suffers a total internal reflection.
Physics
1 answer:
luda_lava [24]3 years ago
7 0

Answer:

The angle of incidence at which total internal reflection takes place will be equal to \Theta _c=36.34^{\circ}

Explanation:

We have given that light is traveling from a medium  of refractive index x 2.7 to a medium of refractive index 1.6

So refractive index of first medium n_1=2.7 and n_2=1.6

We have to find the angle of incidence for total internal reflection

For total internal reflection

n_1sin\Theta _c=n_2sin90^{\circ}

\Theta _c=sin^{-1}\frac{n_2}{n_1}

\Theta _c=sin^{-1}\frac{1.6}{2.7}

\Theta _c=36.34^{\circ}

So the angle of incidence at which total internal reflection takes place will be equal to \Theta _c=36.34^{\circ}

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Answer:

so the transverse displacement is  0.089963 m

Explanation:

Given data

equation y(x,t)=Acos(kx−ωt)

speed  v = 9.00 m/s

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wavelength λ   = 0.480 m

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solution

we know

v = angular frequency / wave number

and

wave number = 2 \pi / λ  =  2 \pi / 0.480  = 13.0899 m^{-2}

angular frequency = v k

angular frequency = 9.00 × 13.0899

angular frequency = 117.8097 rad/sec = 118 rad/sec

so

equation y(x,t)=Acos(kx−ωt)

y(x,t)=9.00 × 10^−2 cos(13.0899 x−118t)

when x =0 and and t = 0

maximum y(x,t)= 9.00 × 10^−2 cos(13.0899 (0) − 118 (0))

maximum y(x,t)= 9.00 × 10^−2  m

and when x =  x = 1.59 m and t = 0.150 s

y(x,t)=9.00 × 10^−2 cos(13.0899 (1.59) −118(0.150) )

y(x,t)=9.00 × 10^−2 × (0.99959)

y(x,t) = 0.089963 m

so the transverse displacement is  0.089963 m

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Hope this helped
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