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lozanna [386]
2 years ago
15

A laser with wavelength d/8 is shining light on a double slit with slit separation 0.300 mm. This results in an interference pat

tern on a screen a distance away from the slits. We wish to shine a second laser, with a different wavelength, through the same slits.
(a) What is the wavelength of the second laser that would place its second maximum at the same location as the fourth minimum of the first laser, if d = 0.300 mm?
Physics
1 answer:
AlexFokin [52]2 years ago
7 0

Answer:

0.066mm

Explanation:

let wavelength be λ

1st laser

fourth minima occurs at a distance of 7λa/2d

which is equal to 7a/16 as λ = d/8

now for 2nd laser

let wavelength be λ'

second maxima occurs at a distance of 2λ'a/d

so 7a/16 = 2λ'a/d

∴ λ' = 7d/32 = 0.066 mm

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Aleksandr-060686 [28]

Answer:

a

 k =  457333.3 N/m

b

x_a  =0.09\ m      

Explanation:

From the question we are told that

    The total mass of  three people is  M  = 2.00*10^{2} \ kg

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Generally the spring constant is mathematically represented as

          k =  \frac{F}{x}

Here F is the force exerted by the mass of three people and that of the car , this is mathematically represented as        

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=>       F = ([2.0*10^{2} ]+[ 1.200*10^{3}]) * 9.8

=>       F = 13720 \  N

So

        k =  \frac{13720}{0.03}

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Generally if the mass which the car is loaded with is  m  =  3.00*10^{2} \ kg

Then the force experienced by the spring is  

         =>       F_a = (m +m_c) *g

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         =>       F_a = 41160 \  N

Generally from the above formula the compression is  

       x_a  = \frac{F_a}{k}

=>    x_a  = \frac{41160}{457333.3}

=>    x_a  =0.09\ m      

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