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Data quantity in storage and memory is usually specified in kilobytes (units of 210 = 1,024 bytes), megabytes (units of 220 = 1,048,576 bytes), and gigabytes (units of 230 = 1,073,741,824 bytes) The abbreviations for these units are KB, MB, and GB, respectively Note that the uppercase K represents 210 or 1024, while the lowercase k represents 103 or 1000 But M and G are always uppercase, no matter whether powers of 2 or 10 are used (Is all of this confusing to you Don t be discouraged It confuses almost everybody) Larger data units are being used as memory and storage media continue to grow The terabyte (TB) is 240 bytes, or 1024 GB The petabyte (PB) is 250 bytes, or 1024 TB The exabyte (EB) is 260 bytes, or 1024 PB The term baud refers to the number of times per second that a signal changes state The units of bps and baud are not equivalent, even though people often speak of them as if they are These days, baud (or baud rate ) is seldom used to express data speed When computers are linked in a network, each computer has a modem (modulator/demodulator) connecting it to the communications medium The slowest modem determines the speed at which the machines communicate Table 26-4 shows common data speeds and the approximate time periods required to send 1, 10, and 100 pages of double-spaced, typewritten text at each speed

Table 28-1

Table 26-1

Selected values for graphing the functions y = 2x + 1 and y = x 2 + x 5 Bold entries indicate real solutions

Forms of Conversion Any analog (continuously variable) signal can be converted into a string of pulses whose amplitudes have a finite number of states, usually some power of 2 This is analog-to-digital (A/D) conversion, and its reverse is digital-to-analog (D/A) conversion, as you ve already learned The difference between analog and digital signals can be intuitively seen by examining Fig 26-4 This is essentially a rendition of 8-level pulse code modulation (PCM), as described in Chap 25 and illustrated in Fig 25-8D Imagine the curve being sampled as a train of pulses (A/D), or the pulses being smoothed into the curve (D/A) Table 26-4 Time needed to send data at various speeds

x 4 3 2 0 1 3 4 5

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Classification Very Low Frequency Low Frequency (Longwave) Medium Frequency High Frequency (Shortwave) Very High Frequency Ultra High Frequency Microwaves

Table 28-1 compares some values of x, some values of the first function, and some values of the second function The left-hand column contains selected values of x The middle column contains values of the linear function that we get when we input the chosen values of x The right-hand column contains values of the quadratic function that we get for the indicated values of x

Abbreviations: s = second, ms = millisecond (0001 s), s = microsecond (0000001 s) A: Speed, kbps 288 384 576 100 250 500 B: Speed, Mbps 100 250 100 100

Do you wonder why we chose the values in Table 28-1 as we did The two solutions can be tabulated easily, so it makes sense to include them: (x, y) = ( 2, 3) and (x, y) = (3, 7) These solutions are written down in boldface When we graph the functions, the points corresponding to these solutions will be the points where the graphs intersect The other points are chosen strategically We want to find ordered pairs that lie in the vicinity of the solutions That means we should choose values of x that are somewhat less than 2, somewhere between 2 and 3, and somewhat larger than 3 Then, when we plot the graphs, we can expect to get a good view with the solutions near the middle We calculate the values of the functions in the middle and right-hand columns by plugging in the values of x and going through the arithmetic

Abbreviation VLF LF MF HF VHF UHF Frequency range 9 kHz and below 30 kHz 300 kHz 300 kHz 3 MHz 3 MHz 30 MHz 30 MHz 300 MHz 300 MHz 3 GHz 3 GHz and above

Next, we plot the solution(s) To plot the solutions of this system, we could use a strict Cartesian plane with each division on both axes equal to 1 unit But we must cover a span of 4 to 5 for the independent variable, and a span of 7 to 25 for the dependent variable, based on the function values we have found in Table 28-1 A true Cartesian graph having that span would be as big as a road map!

At very high frequencies (VHF) and above, many communications circuits use satellites in geostationary orbits around the earth If a satellite is directly over the equator at an altitude of 22,300 miles and orbits from west to east, it will follow the earth s rotation, thereby staying in the same spot in the sky as seen from the surface A single geostationary satellite is on a line of sight with about 40 percent of the earth s surface Three such satellites, placed at 120-degree (1/3-circle) intervals around the planet, allow coverage of all populated regions A dish antenna can be aimed at a geostationary satellite, and once the antenna is in place, it needn t be turned or adjusted Perhaps you have a satellite TV system

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