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The frequency, or pitch, of a sound is only one of several variables that acoustic waves can possess Another important factor is the shape of the wave itself The simplest acoustic waveform is a sine wave, in which all of the sound energy is concentrated at a single frequency Sine-wave sounds are rare in nature A good example of a sine-wave sound is the beat note, or heterodyne, produced by a steady carrier in a communications receiver In music, most of the notes are complex waveforms, consisting of energy at some frequency and various multiples, or harmonics Examples are sawtooth, square, and triangular waves We looked at these in chapter 9 An instrument might produce a note at 1 kHz and also at numerous harmonics: 2, 3, 4 kHz and so on The shape of the waveform depends on the distribution of energy among the fundamental frequency (lowest frequency) and the harmonics There are infinitely many different shapes that a wave can have at a single frequency such as 1 kHz Music comprises many different tones that intermingle to make the overall waveform almost unfathomably complicated

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Although Williams is known for his technical indicators, he also believes fundamentals are important Charts don t move the markets, he points out Remembering a logic class he took in college, A can t predict A Therefore, Williams says it is illogical to assume that price can predict price It s important, therefore, to understand the bigger picture What Williams did learn about indicators is that they ultimately measure human emotion It s like what Pavlov did with the salivating dogs, he says If markets move up so much, there s a point where the human mind says, Aha! I want to buy that That s the nature of how humans are wired He explains that many indicators show you what the crowd and the trend are doing The indicators are a symptom that gives you a clearer view of what s going on now I don t know if the technical indicators are that predictive, but they show you where you are If you look at price itself, that s as deceptive as a Hollywood starlet You don t know what the hell is going on So we need indicators to give us a better view of whether this is a Hollywood starlet or a real queen

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Let s modify the system of equations stated in Question 28-6 in a different way Suppose we subtract 12 from the right side of the second equation, producing this two-by-two system: y = (x + 1)2

28-7 The first function is graphed as a solid curve; the second function is graphed as a dashed curve The curves do not intersect, indicating that the system has no real solutions On the x axis, each increment is 1/2 unit On the y axis, each increment is 2 units

A flute, a clarinet, a guitar, and a piano can each produce a sound at 1 kHz, but the tone quality is different for each instrument The waveform affects the way a sound is reflected from objects Acoustics engineers must consider this when designing

sources The AM antenna is usually a loopstick built into the cabinet or mounted on the rear panel The FM antenna can be an indoor type, such as television rabbit ears, or a directional outdoor antenna equipped with lightning protection hardware

and y = (x 1)2 12 How will this affect the graph of the second equation, shown by the dashed curve How will it affect the real solution set

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Loudness and Phase 585 sound systems and concert halls The goal is to make sure that all the instruments sound realistic everywhere in the room Suppose you have a sound system set up in your living room You sit on the couch and listen to music Imagine that, for the particular placement of speakers with respect to your ears, sounds propagate well at 1, 3, and 5 kHz, but poorly at 2, 4, and 6 kHz This will affect the way musical instruments sound It will distort the sounds from some instruments more than the sounds from others Unless all sounds, at all frequencies, reach your ears in the same proportions that they come from the speakers, you will not hear the music the way it originally came from the instruments For certain instruments and notes, the sound can be altered so much that it doesn t resemble the original at all Figure 31-1 shows a listener, a speaker, and three sound reflectors, also known as baffles It is almost certain that the waves traveling along paths X, Y, and Z will add up to something different, at the listener s ears, than the waves that come directly from the speaker Path X might be most effective for the bass, path Y most effective for the midrange, and path Z most effective for the treble This will distort the waveforms produced by various musical instruments It is just about impossible to design an acoustical room, such as a concert auditorium, to propagate sound perfectly at all frequencies for every listener The best an engineer can do is optimize the situation and try to avoid the existence of any disaster zones

Answer 28-8

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