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The power of the electromagnetic wave with electric and magnetic field intensities given by 12 and 15 respectively is
Answer: b
Explanation: The Poynting vector gives the power of an EM wave. Thus P = EH/2. On substituting for E = 12 and H = 15, we get P = 12 x 15/2 = 90 units.
The power of a wave of with voltage of 140V and a characteristic impedance of 50 ohm is
Answer: c
Explanation: The power of a wave is given by P = V^{2}/2Zo, where V is the generator voltage and Zo is the characteristic impedance. on substituting the given data, we get P = 140^{2}/(2×50) = 196 units.
The power reflected by a wave with incident power of 16 units is(Given that the reflection coefficient is 0.5)
Answer: d
Explanation: The fraction of the reflected to the incident power is given by the reflection coefficient. Thus Pref = R^{2}xPinc. On substituting the given data, we get Pref = 0.5^{2} x 16 = 4 units.
The power transmitted by a wave with incident power of 16 units is(Given that the reflection coefficient is 0.5)
Answer: a
Explanation: The fraction of the transmitted to the incident power is given by the reflection coefficient. Thus Pref = (1R^{2}) Pinc. On substituting the given data, we get Pref = (1 0.5^{2}) x 16 = 12 units. In other words, it is the remaining power after reflection.
The incident and the reflected voltage are given by 15 and 5 respectively. The transmission coefficient is
Answer: b
Explanation: The ratio of the reflected to the incident voltage is the reflection coefficient. It is given by R = 5/15 = 1/3. To get the transmission coefficient, T = 1 – R = 1 – 1/3 = 2/3.
The current reflection coefficient is given by 0.75. Find the voltage reflection coefficient.
Answer: d
Explanation: The voltage reflection coefficient is the negative of the current reflection coefficient. For a current reflection coefficient of 0.75, the voltage reflection coefficient will be 0.75.
The attenuation is given by 20 units. Find the power loss in decibels.
Answer: a
Explanation: The attenuation refers to the power loss. Thus the power loss is given by 20 units. The power loss in dB will be 10 log 20 = 13.01 decibel.
The reflection coefficient is 0.5. Find the return loss.
Answer: c
Explanation: The return loss is given by RL = 20log R, where is the reflection coefficient. It is given as 0.5. Thus the return loss will be RL = 20 log 0.5 = 6.02 decibel.
The radiation resistance of an antenna having a power of 120 units and antenna current of 5A is
Answer: a
Explanation: The power of an antenna is given by Prad = Ia^{2} Rrad, where Ia is the antenna current and Rrad is the radiation resistance. On substituting the given data, we get Rrad = Prad/Ia^{2} = 120/5^{2} = 4.8 ohm.
The transmission coefficient is given by 0.65. Find the return loss of the wave.
Answer: a
Explanation: The transmission coefficient is the reverse of the reflection coefficient, i.e, T + R = 1. When T = 0.65, we get R = 0.35. Thus the return loss RL = 20log R = 20log 0.35 = 9.11 decibel.
The return loss is given as 12 decibel. Calculate the reflection coefficient.
Answer: c
Explanation: The return loss is given by RL = 20log R. The reflection coefficient can be calculated as R = 10^{(RL/20)}, by anti logarithm property. For the given return loss RL = 12, we get R = 10^{(12/20)} = 0.25.
Find the transmission coefficient of a wave, when the return loss is 6 decibel.
Answer: a
Explanation: The return loss is given by RL = 20log R. The reflection coefficient can be calculated as R = 10^{(RL/20)}, by anti logarithm property. For the given return loss RL = 6, we get R = 10^{(6/20)} = 0.501. The transmission coefficient will be T = 1 –
R = 10.501 = 0.498.
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