A mixture of light wave having wavelength 560nm and 400nm
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Let nth minima of 400 nm wave coincides with mth minima of 560 nm wave.
Then,
(2n-1)(400/2) - (2m-1)(560/2)
2n-1 /2m-1 = 7/5 =14/10 ....
2n-1= 7
n= 4
2m-1=5
m=3
That is, 4th minima of 400 nm wave coincides with 3rd minima of 560 nm wave.
Location of this minima is-
y1 =[ (2×4-1).(1000).(400×10-6 ) ] / 2×0.1 (given,d=0.1 )
= 14 mm
Next 11th minima of 400 nm wave will coincides with 8th minima of 560 nm wave.
Location of this second minima is-
y2 = [(2×11-1).(1000).(400×10-6 )] /2×0.1
= 42 mm
So, the distance between two sucessive regions of complete darkness is -
y2 - y1 = 42-14 = 20 mm
Then,
(2n-1)(400/2) - (2m-1)(560/2)
2n-1 /2m-1 = 7/5 =14/10 ....
2n-1= 7
n= 4
2m-1=5
m=3
That is, 4th minima of 400 nm wave coincides with 3rd minima of 560 nm wave.
Location of this minima is-
y1 =[ (2×4-1).(1000).(400×10-6 ) ] / 2×0.1 (given,d=0.1 )
= 14 mm
Next 11th minima of 400 nm wave will coincides with 8th minima of 560 nm wave.
Location of this second minima is-
y2 = [(2×11-1).(1000).(400×10-6 )] /2×0.1
= 42 mm
So, the distance between two sucessive regions of complete darkness is -
y2 - y1 = 42-14 = 20 mm
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Light of wavelength 500nm in air ,enters a glass plate of refractive index 1.5 .
Find:-(i)speed
(ii)frequency and
(iii)wavelength of light in glass
Assume that the frequency of light remains the same in both media.
Find:-(i)speed
(ii)frequency and
(iii)wavelength of light in glass
Assume that the frequency of light remains the same in both media.
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