Electromagnetic theory miscellaneous
- The line of sight communication requires the transmit and receive antenna to face each other. If the transmit antenna is vertically polarized for best reception the receive antenna should be—
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For the best reception the receiver antenna should be in vertical polarization so that there is no phase reversal and fade of field between them.
Correct Option: B
For the best reception the receiver antenna should be in vertical polarization so that there is no phase reversal and fade of field between them.
- In a uniform linear array four isotropic radiating elements are spaced λ/4 apart. The progressive phase shift between the elements required for forming the main beam at 60º off the end fire is—
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For λ/4 separated isotropic source, phase is given by
ψ = β d cos φ + α
for end fire array α = – βd
so we get
ψ = βd (cos φ – 1)
where,
φ = 60ºd = λ , β = 2π 4 λ d = 2π , λ = (0.5 - 1) 4 4 = π 4 Correct Option: C
For λ/4 separated isotropic source, phase is given by
ψ = β d cos φ + α
for end fire array α = – βd
so we get
ψ = βd (cos φ – 1)
where,
φ = 60ºd = λ , β = 2π 4 λ d = 2π , λ = (0.5 - 1) 4 4 = π 4
- A medium wave radio transmitter operating at a wavelength of 492 m has a lower antenna height 124 m. What is the radiation resistance of the antenna?
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Radiation resistance for monopole radiator is given by relation
Rr = 400 1 2 λ ⇒ 400 124 2 = 25Ω 492 Correct Option: A
Radiation resistance for monopole radiator is given by relation
Rr = 400 1 2 λ ⇒ 400 124 2 = 25Ω 492
- An uniform plane wave incident normally on a plane surface of dielectric material is reflected with a VSWR of 3 what is the percentage of incident power that is reflected?
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Percentage of reflected power given by
P– R = | Γ |2 Pi+Γ = 3 – 1 ⇒ 2 = 1 3 + 1 4 2 PR– = 1 2 Pi+ 2
so percentage reflected powerPR– × 100 = 1 × 100 = 25% Pi 4 Correct Option: B
Percentage of reflected power given by
P– R = | Γ |2 Pi+Γ = 3 – 1 ⇒ 2 = 1 3 + 1 4 2 PR– = 1 2 Pi+ 2
so percentage reflected powerPR– × 100 = 1 × 100 = 25% Pi 4
- A material has conductivity of 10–2 mho/m and a relative permittivity of 4 the frequency at which conduction current in the medium is equal to the displacement current is—
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As hints are provided in the synopsis that displacement current is the rate of change of electric flux density, so we get
JC = σ E, JD = ∂D ⇒ ωD = ω ε0εr E ∂t
so when both currents are equal
JC = JD ⇒ σE = ω ε0 εr Eω = σ ε0 εr f = σ 2π × 8.85 × 10–12 × 4
= 4.49 × 1010–3 × 1010 = 45 MHzCorrect Option: A
As hints are provided in the synopsis that displacement current is the rate of change of electric flux density, so we get
JC = σ E, JD = ∂D ⇒ ωD = ω ε0εr E ∂t
so when both currents are equal
JC = JD ⇒ σE = ω ε0 εr Eω = σ ε0 εr f = σ 2π × 8.85 × 10–12 × 4
= 4.49 × 1010–3 × 1010 = 45 MHz