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Vector Representation of Impedance Any impedance R + jX can be represented by a complex number of the form a + jb. Just let R = a and X = b. Now try to envision how the impedance vector changes as either R or X, or both, are varied. If X remains constant, an increase in R causes the vector to get longer. If R remains constant and XL gets larger, the vector grows longer. If R stays the same but XC gets larger negatively, the vector grows longer. Think of the point R + jX moving around in the RX plane, and imagine where the corresponding points on the axes lie. These points can be found by drawing dashed lines from the point R + jX to the R and X axes, so that the dashed lines intersect the axes at right angles. Some examples are shown in Fig. 15-6. Now think of the points for R and X moving toward the right and left, or up and down, on their axes. Imagine what happens to the point R + jX in various scenarios. This is how impedance changes as the resistance and reactance in a circuit are varied. Resistance is one-dimensional. Reactance is also one-dimensional. But impedance is twodimensional. To fully define impedance, you must render it on a two-dimensional coordinate system such as the RX plane. The resistance and the reactance can change independently of one another.

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Lengths of metal tubing, cut to specific dimensions, exhibit resonance at very-high, ultra-high, and microwave frequencies. They work in much the same way as musical instruments resonate with sound waves. But the waves are electromagnetic, rather than acoustic. Cavities, also called cavity resonators, have reasonable lengths at frequencies above about 150 MHz. Below this frequency, a cavity can be made to work, but it will be long and

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Absolute-Value Impedance You ll occasionally read or hear that the impedance of some device or component is a certain number of ohms For example, in audio electronics, there are 8- speakers and 600- amplifier inputs How, you ask, can manufacturers quote a single number for a quantity that is two-dimensional and needs two numbers to be completely expressed That s a good question, and there are two answers First, figures like this refer to devices that have purely resistive impedances, also known as nonreactive impedances Thus, the 8- speaker really has a complex impedance of 8 + j0, and the 600- input circuit is designed to operate with a complex impedance at, or near, 600 + j0 Second, you can talk about the length of the impedance vector (that is, the absolute value of the complex impedance), calling this a certain number of ohms.

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322 Power and resonance in ac circuits unwieldy. Like crystals, cavities resonate at a fundamental frequency fo, and also at harmonic frequencies.

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If you talk about impedance this way, however, you are being ambiguous There can exist an infinite number of different vectors of any given length in the RX plane Sometimes, the uppercase italic letter Z is used in place of the word impedance in general discussions This is what engineers mean when they say things like Z = 50 or Z = 300 nonreactive In this context, if no specific impedance is given, Z = 8 can theoretically refer to 8 + j0, 0 + j8, 0 j8, or any other complex impedance point on a half circle consisting of all points 8 units from 0 + j0 This is shown in Fig 15-7 Problem 15-4 Name seven different complex impedances that can theoretically be meant by the expression Z = 10 It s easy name three: 0 + j10, 10 + j0, and 0 j10.

Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

When a transmission line is cut to 1/4 wavelength, or to any whole-number multiple of this, it behaves as a resonant circuit. The most common length for a transmission-line resonantor is a quarter wavelength. Such a piece of transmission line is called a quarter-wave section. When a quarter-wave section is short-circuited at the far end, it acts like a parallel-resonant LC circuit, and has a high impedance at the resonant frequency fo. When it is open at the far end, it acts as a series-resonant LC circuit, and has a low impedance at fo . Thus, a quarter-wave section turns a short circuit into an open circuit and vice-versa, at a specific frequency fo. The length of a quarter-wave section depends on fo. It also depends on how fast the electromagnetic energy travels along the line. This speed is specified in terms of a velocity factor, abbreviated v. The value of v is given as a fraction of the speed of light. Typical transmission lines have velocity factors ranging from about 0.66 to 0.95. This factor is provided by the manufacturers of prefabricated lines such as coaxial cable. If the frequency in megahertz is fo and the velocity factor of a line is v, then the length Lft of a quarter-wave section of transmission line, in feet, is Lft The length in meters, Lm, is Lm 75.0v/fo 246v/fo

These represent pure inductance, pure resistance, and pure capacitance, respectively A right triangle can exist having sides in a ratio of 6:8:10 units This is true because 62 + 82 = 2 10 (Check it and see!) Therefore, you can have 6 + j8, 6 j8, 8 + j6, and 8 j6, all complex impedances whose absolute value is 10..

Problem 17-14

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