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C h a p t e r 2 7 : T e s t i n g a n d T r o u b l e s h o o t i n g 605<br />

The average power is then found by multiplying the peak power by 0.707. Some<br />

meter circuits include voltage dividers that precede the meter and thereby convert the<br />

reading to RMS, and thus convert the power to average power. Again, it must be<br />

stressed that terms like RMS, average, and peak have meaning only when the input RF<br />

signal is both unmodulated and a pure sinusoid. Otherwise, the readings are meaningless<br />

unless calibrated against some other source.<br />

A family of RF power meters is based on various bridge methods. Figure 27.12<br />

shows a bridge set up to measure both forward and reverse power. This circuit was<br />

once popular for VSWR meters. There are four elements in this quasi-ÂWheatstone<br />

bridge circuit: R 1 , R 2 , R 3 , and the antenna impedance (connected to the bridge at J 2 ). If<br />

R ant is the antenna resistance, then we know that the bridge is in balance (i.e., the null<br />

condition) when the ratios R 1 /R 2 and R 3 /R ant are equal. In an ideal situation, resistor R 3<br />

will have a resistance equal to R ant , but that might overly limit the usefulness of the<br />

bridge. In some cases, therefore, the bridge will use a compromise value such as 67 W<br />

for R 3 . Such a resistor will be useable on both 50-Â and 75-ÂW antenna systems with only<br />

small errors. Typically, these meters are designed to read relative power level, rather<br />

than the actual power.<br />

J 1<br />

XMTR<br />

R 3<br />

68 <br />

J2<br />

P 2<br />

R 1<br />

47 k<br />

C 2<br />

0.01 F<br />

D 1<br />

IN60<br />

or<br />

IN34<br />

R ANT<br />

R 2<br />

47 k<br />

R 4<br />

47 k<br />

R 7<br />

47 k<br />

C 1<br />

0.01 F<br />

R 5<br />

1 k<br />

FWD REV<br />

S 1<br />

M 1<br />

0-100 A<br />

R 6<br />

50 k<br />

Figure 27.12 Bridge arrangement to measure both forward and reverse power.

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