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As k goes from 0 (the root) to log b n (the leaves), these numbers form a geometric series with ratio a/bd Finding the sum of such a series in big-O notation is easy (Exercise 02), and comes down to three cases 1 The ratio is less than 1 Then the series is decreasing, and its sum is just given by its rst term, O(n d ) 2 The ratio is greater than 1 The series is increasing and its sum is given by its last term, O(n logb a ): nd a bd

( 1,0)

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is graphed as a solid curve; the second function is graphed as a dashed curve The real-number solution appears as a point where the curves intersect On the x axis, each increment is 1/2 unit On the y axis, each increment is 5 units Question 28-10

3 The ratio is exactly 1 In this case all O(log n) terms of the series are equal to O(n d ) These cases translate directly into the three contingencies in the theorem statement 53

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have different impedances When connected together, the impedances appear in parallel This can cause impedance mismatches for most or all of the sources, as well as at the amplifier input The result will be degradation of system efficiency and poor overall performance Another problem arises from the fact that the signal amplitudes from various sources almost always differ A microphone produces minuscule audio-frequency currents, whereas some tuners produce enough power to drive a pair of small loudspeakers Connecting both of these together will cause the microphone signal to be obliterated by the signal from the tuner In addition, the tuner output audio might damage the microphone An audio mixer eliminates all of the problems involved with the connection of multiple devices to a single channel First, it isolates the inputs from each other, so there is no impedance mismatch or competition among the sources Second, the gain at each input can be varied independently This allows adjustment of amplitudes so the signals blend in the desired ratio

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Consider the system of equations we evaluated in Answer 27-10, where we found that there are no real solutions: y = x 3 + 3x 2 + 3x + 1 and y = x 3 + 6x 2 + 12x + 8 How can we sketch an approximate graph of this system, showing that there are no real solutions

The ultimate divide-and-conquer algorithm is, of course, binary search: to nd a key k in a large le containing keys z[0, 1, , n 1] in sorted order, we rst compare k with z[n/2], and depending on the result we recurse either on the rst half of the le, z[0, , n/2 1], or on the second half, z[n/2, , n 1] The recurrence now is T (n) = T ( n/2 ) + O(1), which is the case a = 1, b = 2, d = 0 Plugging into our master theorem we get the familiar solution: a running time of just O(log n)

Answer 28-10

Graphic Equalizer A graphic equalizer is a device for adjusting the relative loudness of audio signals at various frequencies It allows tailoring of the amplitude versus frequency output of hi-fi sound equipment Equalizers are used in recording studios and by serious hi-fi stereo enthusiasts There are several independent gain controls, each one affecting a different part of the audible spectrum The controls are slide potentiometers with calibrated scales The slides move up and down, or, in some cases, left to right When the potentiometers are set so that the slides are all at the same level, the audio output or response is flat, meaning that no particular range is amplified or attenuated with respect to the whole AF spectrum By moving any one of the controls, the user can adjust the gain within a

We can tabulate and plot enough points in both functions to get clear images of their curves, and to show that they do not intersect (although they come close) Table 30-5 compares some values of x, some values of the first function, and some values of the second function Figure 30-11 shows the curves On the x axis, each increment is 1 unit On the y axis, each increment is 10 units

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