The index of refraction of a certain material is 1.5. If I send red light (700 nm) through the material,

4 answers
Question:

The index of refraction of a certain material is 1.5. If I send red light (700 nm) through the material, what will the frequency of the light be in the material

Answers

[tex]4.29\times10^{14}\text{ Hz}[/tex]

Explanation:

Given: Speed of red light = 700 nm

= [tex]700\times10^{-9}[/tex] m

[tex]= 7\times10^{-7}[/tex] m

Frequency of red light = [tex]\dfrac{\text{Speed of light}}{\text{Speed of red light}}[/tex]

Speed of light = [tex]3\times10^8[/tex] m

Then, Frequency of red light = [tex]\dfrac{3\times10^8}{7\times10^{-7}}[/tex]

[tex]=0.429\times10^{8-(-7)}=0.429\times10^{15}\\\\=4.29\times10^{14}\ Hz[/tex]

Hence, Frequency of red light = [tex]4.29\times10^{14}\text{ Hz}[/tex]

The frequency of the light be in the material is [tex]4.29\times10^{14}\text{ Hz}[/tex].

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4.29\times10^{14}\text{ Hz}

Given: Speed of red light = 700 nm

= 700\times10^{-9} m

= 7\times10^{-7} m

Frequency of red light = \dfrac{\text{Speed of light}}{\text{Speed of red light}}

Speed of light = 3\times10^8 m

Then, Frequency of red light = \dfrac{3\times10^8}{7\times10^{-7}}

=0.429\times10^{8-(-7)}=0.429\times10^{15}\\\\=4.29\times10^{14}\ Hz

Hence, Frequency of red light = 4.29\times10^{14}\text{ Hz}

The frequency of the light be in the material is 4.29\times10^{14}\text{ Hz}.

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true is the correct answer

hope i

d. platinum would have the greatest temperature increase because it has the lowest specific heat.

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