\(n = \sqrt{(\frac{m\pi}{a})^2 + (\frac{n\pi}{b})^2 - \omega^2 \mu \epsilon}\) represents the propagation constant in a rectangular waveguide for:

\(n = \sqrt{(\frac{m\pi}{a})^2 + (\frac{n\pi}{b})^2 - \omega^2 \mu \ep

1.	\(n = \sqrt{(\frac{m\pi}{a})^2 + (\frac{n\pi}{b})^2 - \omega^2 \mu \epsilon}\) represents the propagation constant in a rectangular waveguide for:
A.	TE waves only
B.	TM waves only
C.	TEM waves
D.	TE and TM waves only.
Answer» E.

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\(n = \sqrt{(\frac{m\pi}{a})^2 + (\frac{n\pi}{b})^2 - \omega^2 \mu \epsilon}\) represents the propagation constant in a rectangular waveguide for:

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