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TELE-TECH & - AmericanRadioHistory.Com

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By W. F. CHOW<br />

Meter<br />

Fig.<br />

3: Input circuit. To supply constant power V, must vary as the square root of R,<br />

tive as well as purely resistive, depending<br />

on the circuit connection<br />

and the frequency. The exact input<br />

impedance match will require the<br />

conjugate complex impedance for<br />

the signal generator. When the input<br />

impedance varies with frequency,<br />

this conjugate complex impedance<br />

should also change with frequency.<br />

Theoretically it is not impossible to<br />

achieve this aim, but from a practical<br />

point of view the complication of<br />

components involved for an exact<br />

impedance match precludes this approach.<br />

If a pure resistance r,, is used<br />

for the signal generator impedance,<br />

the amount of available input power<br />

is (VF)2 /4rF, where V is the open<br />

circuit voltage of the signal generator.<br />

A small amount of error is introduced<br />

in the value of the output<br />

power due to the absence of complex<br />

match of the input impedance.<br />

This error will be discussed later.<br />

If the available signal power (VF)2<br />

/4r is used as the input power of the<br />

transistor amplifier, then the source<br />

resistance rF should be variable<br />

while the available input power<br />

should remain constant. This demands<br />

a generator with variable internal<br />

resistance but constant available<br />

power. The signal generator<br />

available in the laboratory is usually<br />

of the constant voltage type. The<br />

method of converting the constant<br />

voltage generator to a constant<br />

power generator is as follows. In<br />

Fig. 3. the constant voltage is connected<br />

to a number of resistances in<br />

series. A resistance rF in series with<br />

the load is connected to the circuit as<br />

shown in Fig. 3. If the available<br />

power feeding to the load from the<br />

source on the left side of the line a-<br />

a will be (VF)2 /4rF. In order to keep<br />

the available power constant when<br />

r,, varies, the value of VF has to vary<br />

accordingly, that is, VF has to vary as<br />

the square root of the variation of rF.<br />

For example, if rF increases 2 times,<br />

the value of V_, has to increase \'2<br />

times. This increase of VF can be easily<br />

achieved by moving the tap of rg<br />

up so that the voltage across r, is<br />

increased V/2 times.<br />

On the output side if pure resistances<br />

are used as loads, a certain<br />

amount of error due to not using<br />

conjugate complex impedance match<br />

is introduced. This error is small<br />

only at low frequencies. Therefore in<br />

general, a resistance r,, together with<br />

a parallel tuned tank circuit should<br />

be used as the load impedance. The<br />

Q of the tank circuit should be high<br />

enough such that the loss is negligible<br />

compared to the power delivered<br />

to r1,. Since a power meter is not<br />

available for all the frequencies, a<br />

sensitive ac millivoltmeter may be<br />

used to measure the power delivered<br />

to r,,. This voltmeter should give the<br />

same reading for the same amount of<br />

power dissipated in the different values<br />

of load resistance. Fig. 1 shows<br />

a method of accomplishing this pur-<br />

ZS<br />

Fig. 4: Converting the my readings to power<br />

gain in db for input voltage of 100 my<br />

ZO<br />

n1NNIIIMI<br />

111111/1111N<br />

11121111111<br />

AMIN n<br />

Fig. 5: Variation of available power gain<br />

pose. The voltage drop across the<br />

load r,, is monitored at a proper tap.<br />

This tap will vary according to the<br />

square root of the ratio of the change<br />

in the load resistance. For example,<br />

if r,, increases to 3 times the original<br />

values, the value of V. has to increase<br />

to \/3 times its original value.<br />

In this way the voltmeter reading<br />

can be calibrated for power gain in<br />

db.<br />

Circuit Design<br />

The actual circuit design of the<br />

power gain meter depends on the<br />

required flexibility. The choice of<br />

values of r, and r, in Fig. 3 is determined<br />

by the input impedance of the<br />

transistor at different frequencies.<br />

For example, for a pnp junction<br />

transistor the input impedance may<br />

vary with frequency from 40 ohms<br />

up to several hundred ohms in<br />

grounded base configuration. In the<br />

grounded emitter connection, this<br />

input impedance may be as high as<br />

several thousand ohms. Once the<br />

value of rF is determined, the value<br />

of r, is made much smaller than r,;.<br />

The value of VF is then riot changed<br />

significantly by putting 2r, in parallel<br />

with r,. Two continuously variable<br />

resistances are desired for rF<br />

and r1. They should be coupled mechanically<br />

to give proper resistance<br />

values.<br />

The value of the load impedance<br />

is determined by the output impedance<br />

of the transistors. For example,<br />

a pnp junction transistor operated<br />

as a grounded base amplifier<br />

may have an output impedance of<br />

several hundred kilo -ohms and<br />

higher at low frequencies falling to<br />

several kilo -ohms as the frequency<br />

increases. (The effective shunt reactance<br />

of the output impedance is<br />

normally capacitive. This reactance<br />

is high at low frequencies. Therefore,<br />

the output impedance can be considered<br />

as resistive with small error.<br />

(Continued on page 355)<br />

Tele -Tech & ELECTRONIC INDUSTRIES June 1956<br />

105

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