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230 P a r t I I I : H i g h - F r e q u e n c y B u i l d i n g - B l o c k A n t e n n a s<br />

Vertical Dipole<br />

To develop our understanding of vertical antennas, we start with a half-wave dipole,<br />

oriented with one end directly “above” the other relative to earth, as in Fig. 9.1. If we<br />

place this antenna many, many wavelengths<br />

above the earth’s surface, we can guess that its<br />

Feedline<br />

Earth<br />

h<br />

Figure 9.1 l/2 vertical dipole far from earth’s<br />

surface.<br />

pattern will be very close to its free-space pattern,<br />

yet we have preserved a sense of what is<br />

“vertical” and what is “horizontal” to make<br />

our discussion of this antenna easier to follow.<br />

The vertical dipole is constructed in exactly<br />

the same manner as the horizontal dipole<br />

but is mounted or supported in the vertical<br />

plane. In general practice, the radiating element<br />

that is closer to the ground is connected<br />

to the shield or outer conductor of any unbalanced<br />

feedline, such as coaxial cable or CATV<br />

hard line, but there is no factual basis for doing<br />

so in a properly engineered installation.<br />

Like the horizontal dipole, the approximate length of the vertical dipole is calculated<br />

from<br />

where L = total length of dipole, in feet<br />

F = operating frequency, in megahertz<br />

468<br />

L (feet) =<br />

(9.1)<br />

F (MHz)<br />

Example 9.1 Calculate the length of a half-wavelength vertical dipole for operation on<br />

a frequency of 14.250 MHz in the 20-m amateur radio band.<br />

Solution<br />

L = 468<br />

F<br />

L = 468 = 32.8 ft<br />

14.250<br />

Note: The 0.8-ft part of this calculated length can be converted to inches by multiplying<br />

by 12:<br />

0.8 × 12 = 9.6 in<br />

Each leg of the vertical dipole in this example is one half of the calculated length, or<br />

32.8<br />

2<br />

= 16.4 ft

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