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aleksklad [387]
3 years ago
15

What color will a star be with a surface temperature of 5000 6000 K?

Physics
2 answers:
11Alexandr11 [23.1K]3 years ago
6 0
The color of a star would with that surface temperature would be White. Hope this helps. :)
____ [38]3 years ago
6 0

Answer:

The color of a star be with a surface temperature of 5000 6000 K is Yellow.

C is correct option.

Explanation:

According to Wien's displacement law,

The black body radiation will peak at different wavelength due to different temperature.

In mathematical form,

\lambda=\dfrac{2.89\times10^{-3}}{T}

The wavelengths are inversely proportional to the temperature.

According to stellar spectral types

The standard classes

Spectral classes -Temperature - color of stars

M < 3500 K - Red

K - 3500 - 5000 K - Yellow orange

G - 5000 - 6000 K - Yellow

F - 6000 -  7500 K - Yellow white

A - 7500 - 10000 K - white

B - 10000 - 30000 K - Blue white

O - 30000 - 60000 K - Blue

Hence, The color of a star be with a surface temperature of 5000 6000 K is Yellow.

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An interference pattern is produced by light with a wavelength 550 nm from a distant source incident on two identical parallel s
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Answer:

a

 \theta  =  0.0022 rad

b

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Explanation:

From the question we are told that  

   The  wavelength of the light is \lambda  = 550 \ nm  =  550 *10^{-9} \ m

    The  distance of the slit separation is  d = 0.500 \ mm = 5.0 *10^{-4} \ m

 

Generally the condition for two slit interference  is  

     dsin \theta =  m \lambda

Where m is the order which is given from the question as  m = 2

=>    \theta  =  sin ^{-1} [\frac{m \lambda}{d} ]

 substituting values  

      \theta  =  0.0022 rad

Now on the second question  

   The distance of separation of the slit is  

       d =  0.300 \ mm  =  3.0 *10^{-4} \ m

The  intensity at the  the angular position in part "a" is mathematically evaluated as

      I  =  I_o  [\frac{sin \beta}{\beta} ]^2

Where  \beta is mathematically evaluated as

       \beta  =  \frac{\pi *  d  *  sin(\theta )}{\lambda }

  substituting values

     \beta  =  \frac{3.142  *  3*10^{-4}  *  sin(0.0022 )}{550 *10^{-9} }

    \beta  = 0.06581

So the intensity is  

    I  =  I_o  [\frac{sin (0.06581)}{0.06581} ]^2

   I  =  0.000304 I_o

3 0
3 years ago
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