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If mu(0) be the permeability and epsilon...

If `mu_(0)` be the permeability and `epsilon_(0)` be the permittivity of a medium, then its refractive index is given by

A

`(1)/(sqrt(mu_(0)epsilon_(0)))`

B

`(1)/(mu_(0)epsilon_(0))`

C

`sqrt(mu_(0)epsilon_(0))`

D

`mu_(0)epsilon_(0)`

Text Solution

Verified by Experts

The correct Answer is:
C

Refractive index of medium is `=(c)/(v)`
where `c=(1)/(sqrt(mu_(0)epsilon_(0)))and v=(1)/(sqrt(mu_(0)epsilon_(0)mu_(r)epsilon_(r)))`
`therefore" "mu=(1//sqrt(mu_(0)epsilon_(0)))/(1//sqrt(mu_(0)epsilon_(0)mu_(r)epsilon_(r)))=sqrt(mu_(r)epsilon_(r))`
Given `mu_(r)=mu_(0)` and `epsilon_(r)=epsilon_(0)` then `mu=sqrt(mu_(0)epsilon_(0))`
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