Permitivity, and relative permitivity

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Homework Statement



For a plane em wave in vacuum can write k=\frac{w}{c}

what is the equivalent relation in a dielectric?

Homework Equations



\frac{1}{c^2}={\epsilon}{\mu}


The Attempt at a Solution



k=\sqrt{{\epsilon_{r}}\epsilon\mu}.w

This right?
 
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Yes, but you could keep the c instead of epsilon0 and mu0.
 
ok so: \frac{1}{c}=\sqrt{\epsilon_{0}\mu_{0}}

so how is \epsilon and \mu related to c?

is it \frac{n}{c}=\sqrt{\epsilon\mu}?
 
neu said:
ok so: \frac{1}{c}=\sqrt{\epsilon_{0}\mu_{0}}

so how is \epsilon and \mu related to c?

is it \frac{n}{c}=\sqrt{\epsilon\mu}?
Yes, if you mean \epsilon=\epsilon_r\epsilon_0.
 
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