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sarthka agarwal biopix ahhayqjjj, Summaries of Law

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Wireless Communications Lecturer: Eng. MTELASTAL
Chapter3: Homework
2011-2012
Q1. Consider an RX that consists (in this sequence) of the following components: (i) an
antenna connector and feed line with an attenuation of 1.5 dB; (ii) a low-noise amplifier
with a noise figure of 4 dB and a gain of 10 dB, and a unit gain mixer with a noise figure
of 1 dB. What is the noise figure of the RX?
Atten. 1.5dB=>m=0.708 / F2=4dB=2.5 / G2=10dB=10 / F3=1.26 / G3=1
𝐹𝑒𝑞 =1
0.708 +2.5 1
1+1.26 1
110 = 2.93 = 4.7𝑑𝐵
2. Consider a system with 0.1-mW transmit power, unit gain for the transmit and receive
antennas, operating at 50-MHz carrier frequency with 100-kHz bandwidth. What is the
receive SNR at a 100-m distance, assuming free-space propagation? How does the SNR
change when changing the carrier frequency to 500MHz and 5 GHz? Why does the 5-GHz
system show a significantly lower SNR (assume the RX noise figure is 5 dB independent
of frequency)?
SNR=Ptx+Gtx+Grx-[losses]tx+rx-[pathloss]-Pnoise
𝜆=𝑐
𝑓= 6𝑚
pathloss =10log10 λ
4πd 2
=10log10 6
4π 100 2
=46.42dB
Pnoise=-174+10log10 (BW)+F=-119dBm (ignoring man-made noise)
SNR=-10dBm+0dB+0dB -46.42+119=62.58dB (ignoring man-made noise)
Do it for 500MHz and for 5GHz.

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Wireless Communications Lecturer: Eng. MTELASTAL

Chapter3: Homework

2011 - 2012

Q1. Consider an RX that consists (in this sequence) of the following components: (i) an antenna connector and feed line with an attenuation of 1.5 dB; (ii) a low-noise amplifier with a noise figure of 4 dB and a gain of 10 dB, and a unit gain mixer with a noise figure of 1 dB. What is the noise figure of the RX?

Atten. 1.5dB=>m=0.708 / F2=4dB=2.5 / G2=10dB=10 / F3=1.26 / G3=

𝐹𝑒𝑞 =

2. Consider a system with 0.1-mW transmit power, unit gain for the transmit and receive antennas, operating at 50-MHz carrier frequency with 100-kHz bandwidth. What is the receive SNR at a 100-m distance, assuming free-space propagation? How does the SNR change when changing the carrier frequency to 500MHz and 5 GHz? Why does the 5-GHz system show a significantly lower SNR (assume the RX noise figure is 5 dB independent of frequency)? SNR=Ptx+Gtx+Grx-[losses]tx+rx-[pathloss]-Pnoise

𝜆 =

− pathloss = 10log 10 λ 4 πd

2 = 10log 10

4 π ∗ 100

2 = −46.42dB

Pnoise=-174+10log 10 (BW)+F=-119dBm (ignoring man-made noise) SNR=-10dBm+0dB+0dB -46.42+119=62.58dB (ignoring man-made noise)

Do it for 500MHz and for 5GHz.