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A receiver is any electronic device that receives an external signal (e.g., radio, electrical or optical) and converts the information carried by them to a usable internal form.

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Received power from multiple transmitters

Now then, the fields at the receiver due to both antennas is \$ E_{RX} = E_{TX1}+E_{TX2} = E_{TX}\dfrac{e^{-jkr_1}}{4\pi |r_1|}+E_{TX}\dfrac{e^{-jkr_2}}{4\pi |r_2|} \$ Since in the given situation \$r_ … 1 = r_2 \$ then the equation is simplified as \$ E_{RX} = 2 E_{TX}\dfrac{e^{-jkr_1}}{4\pi |r_1|} \$ This is to say that the received fields at the receiver are double what they would have been for one …
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