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Electromagnetic Field Theory - Section 1 (4)

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Electromagnetic Field Theory - Section 1

25. 

A wave is propagated in a waveguide at frequency of 9 GHz and separation is 2 cm between walls calculate the phase velocity for dominant mode.

A. 3 x 10 8 m/sec
B. 5 x 10 8 m/sec
C. 1.5 x 10 8 m/sec
D. 9 x 10 8 m/sec

Answer: Option B

Explanation:

Vg . Vp = C2

214-193-1

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26. 

The electric field on the surface of a perfect conductor is 2V/m. The conductor is immersed in water with ε = 80 ε0. The surface charge density on the conductor is ((ε0 = 10-9/36p)F/m)

A. 0 c/m2
B. 2 c/m2
C. 1.8 x 10-11 c/m2
D. 1.14 x 10-9 c/m2

Answer: Option D

Explanation:

214-212-1

214-212-2

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27. 

A plane wave is characterized by 194-210-1the wave is

A. linearly polarized
B. circularly polarized
C. elliptically polarized
D. unpolarized

Answer: Option C

Explanation:

Because, magnitude is different (0.5, 1) and phase is 90°

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28. 

A (75 - j 40) W load is connected to a co-axial line of z0 = 75ω at 6 MHz. The load matching on the line can be accomplished by connecting

A. a short circuit stub at the load
B. an inductance at the load
C. a short circuit stub at a specific distance from the load
D. a capacitance at a specific distance from the load

Answer: Option B

Explanation:

ZL = 75 - J . 40, ZC = 75 W, f = 6 mHz

Given ZL is capacitive, so proper matching, load must be inductive.

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29. 

Most antenna consisting of a 50 meter long vertical conductor operates over a perfectly conducting ground plane. It is base fed at a frequency of 600 kHz. The radiation resistance of the antenna in ohms is

 

A. 203-418-1
B. 203-418-2
C. 203-418-3
D. 20p2

Answer: Option C

Explanation:

217-418-1

217-418-2

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30. 

Calculate the directivity of an antenna for θE = 30°, θH = 60

A. 46
B. 23
C. 50
D. 100

Answer: Option B

Explanation:

216-365-1

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31. 

A hollow rectangular waveguide has dimensions a = 2b. Calculate the amount of attenuation, if the frequency is 3 GHz, and b = 1 cm.

A. 49
B. 47.33
C. 50.33
D. 50

Answer: Option B

Explanation:

213-187-1

Since, wave is attenuated hence β = 0

and 213-187-2Take, dominant mode m = 1,

n = 0

213-187-3

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32. 

The phase angle corresponding to λ/4 in a standing-wave pattern is

A. 30°
B. 90°
C. 135°
D. 180°

Answer: Option B

Explanation:

218-610-1

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