A losless line assumed to be infinitely long and of unknown characteristic impedance Z,, when connected to a lossless line of characteristic impedance 1002, produces a standing wave ratio of value 2 in the 1002 line. The same line (of unknown impedance) when connected to a line with the characteristic impedance 202 produces a standing wave ratio of value 2.5 in the 202 line. Find: 1) possible values of the reflection coefficient from the connection between the 1002 and Z, lines; 2) possible values of the reflection coefficient from the connection between the 2012 and Z
A losless line assumed to be infinitely long and of unknown characteristic impedance Z,, when connected to a lossless line of characteristic impedance 1002, produces a standing wave ratio of value 2 in the 1002 line. The same line (of unknown impedance) when connected to a line with the characteristic impedance 202 produces a standing wave ratio of value 2.5 in the 202 line. Find: 1) possible values of the reflection coefficient from the connection between the 1002 and Z, lines; 2) possible values of the reflection coefficient from the connection between the 2012 and Z
Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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A losless line assumed to be infinitely long and of unknown characteristic impedance Z,, when
connected to a lossless line of characteristic impedance 10092, produces a standing wave ratio of
value 2 in the 1002 line. The same line (of unknown impedance) when connected to a line with
the characteristic impedance 202 produces a standing wave ratio of value 2.5 in the 2012 line.
Find: 1) possible values of the reflection coefficient from the connection between the 10092 and Z,
lines; 2) possible values of the reflection coefficient from the connection between the 20 and Z.
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