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In the case of example 1, the logarithm is 0.3010, which corresponds to the number 2. If we were to take the log (base 10) of 2, the result is 0.3010. In example 2, the log of 100 is 2 or, if you will, 2 is the logarithm of 100. For our direct application we may be given a decibel value and be required to convert to its equivalent numeric value. If we turn to our introductory comments, when dealing in the power domain, we know that if we are given a decibel value of 20 dB, we are working with a power gain or loss of 100; 23 dB, 200; 30 dB, 1000; 37 dB 5000, and so on. A scienti c calculator is particularly valuable when we are not working directly with multiples of 10. For instance, enter the logarithm of a number onto the calculator keypad and the calculator can output the equivalent numeric value. Many hand-held scienti c calculators use the same button for the log as for the antilog. Usually one can access the antilog function by rst pressing the 2nd button, something analogous to upper case on a keyboard. Often printed directly above the log button is 10x . On most calculators we rst enter the logarithm on the numerical keypad, being sure to use the proper signs (+ or ). Press the 2nd button; then press the log button. After a short processing interval, the equivalent number is shown on the display. Let us get to the crux of the matter. We are interested in dBs. Let us suppose we are given 13 dB and we are asked to nd its numeric equivalent (power domain). This calculation is expressed by the following formula: log 1 (13/ 10) rdlc ean 128 Packages matching GS1-128 - NuGet Gallery
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