Bessel’s differential equation for a circular waveguide is: – McqOptions

MCQOPTIONS

1.	Bessel’s differential equation for a circular waveguide is:
A.	ρ2(d2R/ dρ2) + ρ(dR/dρ) + (ρ2kC2– n2) R=0
B.	n2(d2R/ dρ2) + n(dR/dρ) + (ρ2kC2– n2) R=0
C.	d2R/ dρ2 + dR/dρ + (ρ2kC2– n2) R=0
D.	None of the mentioned
Answer» B. n2(d2R/ dρ2) + n(dR/dρ) + (ρ2kC2– n2) R=0

Discussion

No Comment Found

Related MCQs

The cutoff frequencies of the first two propagating modes of a Teflon on a filled circular waveguide with a=0.5 with ∈r=2.08 is:
If β is 0.3 for a circular wave guide operating in TM12 mode with P21=5.315, with the radius of the circular waveguide being equal to 25 mm, then the intrinsic impedance of the wave is:
For TM01 mode of propagation in a circular waveguide with P01=2.405, with the inner diameter of the circular waveguide being equal to 25 mm. What is the cut off frequency for this mode of propagation?
In a circular waveguide, if the propagation is in TE21 mode with P21=3.054, with a diameter of 60 mm, then the cutoff frequency for the mode is:
What is the cutoff frequency for TE₁₁ mode in a circular waveguide of radius 2 cm with P’₁₁= 1.841?
Bessel’s differential equation for a circular waveguide is:
In TE mode of a circular waveguide, EZ=0. The wave equation is:
FOR_TM01_MODE_OF_PROPAGATION_IN_A_CIRCULAR_WAVEGUIDE_WITH_P01=2.405,_WITH_THE_INNER_DIAMETER_OF_THE_CIRCULAR_WAVEGUIDE_BEING_EQUAL_TO_25_MM._WHAT_IS_THE_CUT_OFF_FREQUENCY_FOR_THIS_MODE_OF_PROPAGATION??$
The cutoff frequencies of the first two propagating modes of a Teflon on a filled circular waveguide with a=0.5 with ‚Äö√Ñ√∂‚àö‚Ä†‚àö‚Ä†r=2.08 is:$#
If_‚âà√≠‚Äö√¢¬ß_is_0.3_for_a_circular_wave_guide_operating_in_TM12_mode_with_P21=5.315,_with_the_radius_of_the_circular_waveguide_being_equal_to_25_mm,_then_the_intrinsic_impedance_of_the_wave_is:$#