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As shown in Fig 212, when FM is observed on an oscilloscope in the time domain, the modulated RF carrier will not change in amplitude, but only in frequency (exaggerated here for clarity) These rapid frequency fluctuations are evidenced by the shortening and lengthening of the carrier s wavelength on the scope s cathode ray tube display, creating a blurring of the signal And since wavelength equals the speed of light divided by the frequency, we can readily see that any shift in wavelength corresponds to a change in frequency The total FM transmitter power will always stay constant during baseband modulation, so the combined power or voltage in an FM signal will not vary whether it is modulated or unmodulated However, any sidebands formed by the modulation must gain their power from the carrier itself This carrier must then sacrifice some of its own power in the creation of these FM sidebands For instance, let us assume that an FM transmitter is sending out an unmodulated carrier at 100 W When the RF carrier is modulated by the baseband signal it must give some or even all of its power to these sidebands Thus, the carrier and its significant sidebands must all total-up to the original 100 W that was present in the unmodulated carrier At certain modulation indexes (see later in the chapter), the carrier itself will actually vanish, while the sidebands will now contain all of the power An infinite number of sidebands will be created during the modulation process, since the carrier is sent through an infinite number of various frequency or phase values by the continually changing baseband frequencies This action produces an infinite amount of sideband frequencies, with even the amplitude of a single test-tone (which is changing only in a sinusoidal manner) having an infinite number of discrete amplitudes within a single cycle Due to the difficulties inherent in infinite, the concept of the significant sideband was created Significant sidebands are any sidebands with an amplitude that is 1% or more of the amplitude of the unmodulated carrier When a sideband is below this level it may be ignored, while the higher the amplitude of the baseband modulation the higher the number of these significant sideband frequencies produced However, unlike amplitude modulation, more than one pair of sidebands will be created for each single-tone modulation (Fig 213) The sidebands are also separated on each side of the carrier and from each other by an amount that is equal to the frequency of the single-tone baseband signal.



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The .NET single-precision floating point representation isn t typically used unless you request it. In PowerShell, there usually isn t a performance benefit for using single precision, so there is no reason to use this less precise representation.

Now let s look at some simple examples that involve only integers. As you would expect, all these operations result in integers as long as the result can be represented as an integer.

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AMPLITUDE (dBm)

PS (5) > (3 + 4) 7 PS (6) > (3 + 4).GetType().FullName System.Int32 PS (7) > (3 * 4).GetType().FullName System.Int32

FREQUENCY (Hz)

Let s try an example using the division operator:





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The ratio between the FM carrier s instantaneous frequency deviation (fDEV) divided by the instantaneous frequency of the modulation (fMOD) is an important FM specification, and is referred to as the modulation index The modulation index can tell us the number and amplitudes of all significant sidebands generated during FM modulation by simply reading the chart of Table 21 To use this table, first calculate the FM signal s modulation index by fDEV/fMOD; take this number and find its value under the Modulation Index column; now read across The relative amplitude of the carrier, and each sideband with its number of significant sidebands, will be shown As the frequency of the modulation waveform increases, the amount of significant sidebands decreases However, the actual bandwidth that such a signal consumes increases, since the sidebands spread out from the carrier and each other because they are equal to the frequency of the modulation waveform, which has just increased in frequency

Since 6 is divisible by 3, the result of this division is also an integer. But what happens if the divisor isn t a factor Let s try it and see.

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