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and serves to remind us that the output power measurement occurred with respect to a 1-mW test tone Although the dBm is referred to as decibel-milliwatt in most literature, it actually means one decibel above one milliwatt Thus, 10 dBm represents a signal 10 dB above or higher than 1 mW while 20 dBm represents a signal 20 dB above 1 mW and so , , on Since a 30-dBm signal is 30 dB or 1000 times larger than a 1-mW signal, this means that 30 dBm is the same as 1 W We can use this relationship to construct the watts-to-dBm conversion table that is contained in Table 22 In the wonderful world of transmission over fiber optics, the decibelmilliwatt (dBm) is used to reference optical power to 1 milliwatt However , in addition to dBm you may periodically encounter the term dB , so let s turn our attention to that term



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#include <stdlibh> lldiv_t lldiv(long long int numerator, long long int denominator);

lldiv( ) was added by C99 The lldiv( ) function returns the quotient and remainder of the operation numerator/denominator in an lldiv_t structure It is similar to ldiv( ) except that it operates on long long integers The structure type lldiv_t has these two fields:

We are asked to nd the natural response of the circuit, which means that we take v i (t) = (t), the unit impulse or Dirac delta function The Laplace

long long int quot; /* quotient */ long long int rem; /* remainder */

#include <setjmph> void longjmp(jmp_buf envbuf, int status);





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The term power budget is used to reference the difference in dB between the transmitted optical power typically expressed in dBm, and , the receiver sensitivity also commonly expressed in dBm dB is used, as , the connection of circuits in tandem permits the power levels in decibels to be arithmetically added and subtracted For example, if a known amount of optical power in decibel-milliwatts, is inserted or launched , into a fiber and the losses, in decibels, for the various components such , as lengths of fiber and connectors are known, the overall link loss can be easily computed with simple addition and subtraction Because 1 dB equals 0001 dBm, 0 dBm is then equivalent to 30 dB Table 23 illustrates the relationship between common values of decibel-milliwatts and decibel-microwatts Because we noted the relationship between power in watts and decibel-milliwatts in Table 22 and that between decibel-milliwatts and decibel-microwatts in Table 23, it becomes possible to plot the relationship of all three metrics This relationship is illustrated in Figure 29

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transform of the unit impulse is unity so Vi (s) = 1 Letting R = 3, L = 1, and C = 1/2 and setting the initial current to zero gives I (s) = s2 s s = + 3s + 2 (s + 1)(s + 2)

The longjmp( ) function causes program execution to resume at the point of the last call to setjmp ( ) Thus, longjmp( ) and setjmp( ) provide a means of jumping between functions Notice that the header <setjmph> is required The longjmp( ) function operates by resetting the stack to the state as described in envbuf, which must have been set by a prior call to setjmp( ) This causes program execution to resume at the statement following the setjmp( ) invocation That is, the computer is ''tricked" into thinking that it never left the function that called setjmp( ) (As a somewhat graphic explanation, the longjmp( ) function "warps" across time and (memory) space to a previous point in your program without having to perform the normal function return process) The buffer evnbufis of type jmp_buf, which is defined in the header <setjmph> Again, the buffer must have been set through a call to setjmp( ) prior to calling longjmp( ) The value of status becomes the return value of setjmp( ) and is used to determine where the long jump came from The only value that is not allowed is zero Zero is returned by setjmp( ) when it is actually called directly by your program, not indirectly through the execution of longjmp( )

By far the most common use of longjmp( ) is to return from a deeply nested set of routines when an error occurs Example This program prints 1 2 3:

We will invert this result by using partial fractions We have A B s = + (s + 1)(s + 2) s+1 s+2 Multiplying both sides by (s + 1)(s + 2) gives s = A(s + 2) + B(s + 1) If we let s = 1, we can eliminate B and this equation tells us that A = 1 On the other hand, if we let s = 2, then we eliminate A and nd that B = 2 Therefore I (s) = 1 2 + s+1 s+2

#include <setjmph> #include <stdioh> jmp_buf ebuf; void f2(void); int main(void) { int i; printf("1 "); i = setjmp(ebuf); if(i == 0) { f2(); printf(''This will not be printed"); } printf("%d", i); return 0; } void f2(void) { printf("2 "); longjmp(ebuf, 3); }

#include <stdlibh> int mblen(const char *str, size_t size);

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