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and length L that will play the fundamental note at the same frequency as a closed pipe also of length L Express your answer in terms of m, L, and the speed of sound in air, v The equation for the speed of a wave on a string is u string and

Figure 15-18 These time graphs show the superposition of two waves having the ratios of 1:2, 2:3, 3:4, and 4:5

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The tilted, center-fed, terminated, folded dipole (TCFTFD, also called the T2FD or TTFD) is an answer to both the noise pickup and length problems that sometimes affect other antennas For example, a random-length wire, even with antenna tuner, will pick up considerable amounts of noise A dipole for 40 m is 66 ft long This antenna was first described publicly in 1949 by Navy Captain C L Countryman, although the US Navy tested it for a long period in California during World War II The TCFTFD can offer claimed gains of 4 to 6 dB over a dipole, depending on the frequency and design, although 1 to 3 dB is probably closer to the mark in practice, and less than 1 dB will be obtained at some frequencies within its range (especially where the resistor has to absorb a substantial portion of the RF power) The main attraction of the TCFTFD is not its gain, but rather its broad bandedness In addition, the TCFTFD can also be used at higher frequencies than its design frequency Some sources claim that the TCFTFD can be used over a 5 or 6:1 frequency range, although my own observations are that 4:1 is more likely Nonetheless, a 40-m antenna will work over a range of 7000 to 25,000 kHz, with at least some decent performance up into the 11-m Citizen s Band (27,000 kHz) The basic TCFTFD (Fig 6-21) resembles a folded dipole in that it has two parallel conductors of length L, spaced a distance W apart, and shorted together at the





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Consonance and dissonance When sounds that have two different pitches are played at the same time, the resulting sound can be either pleasant or jarring In musical terms, several pitches played together are called a chord An unpleasant set of pitches is called dissonance If the combination is pleasant, the sounds are said to be in consonance What makes a sound pleasant to listen to Different cultures have different definitions, but most Western cultures accept the definitions of Pythagoras, who lived in ancient Greece Pythagoras experimented by plucking two strings at the same time He noted that pleasing sounds resulted when the strings had lengths in small, whole-number ratios, for example 1:2, 2:3, or 3:4 This means that their pitches (frequencies) will also have small, whole-number ratios Musical intervals Two notes with frequencies related by the ratio 1:2 are said to differ by an octave For example, if a note has a frequency of 440 Hz, a note that is one octave higher has a frequency of 880 Hz The fundamental and its harmonics are related by octaves; the first harmonic is one octave higher than the fundamental, the second is two octaves higher, and so on The sum of the fundamental and the first harmonic is shown in Figure 15-18a It is the ratio of two frequencies, not the size of the interval between them, that determines the musical interval In other musical intervals, two pitches may be close together For example, the ratio of frequencies for a major third is 4:5 A typical major third is made up of the notes C and E The note C has a frequency of 262 Hz, so E has a frequency of (5/4)(262 Hz) = 327 Hz In the same way, notes in a fourth (C and F) have a frequency ratio of 3:4, and those in a fifth (C and G) have a ratio of 2:3 Graphs of these pleasant sounds are shown in Figure 15-18 More than two notes sounded together also can produce consonance The three notes called do, mi, and sol make a major chord For at least 2500 years, this has been recognized as the sweetest of the threenote chords; it has the frequency ratio of 4:5:6.

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