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// Prints sum, difference, product, and quotient of given integers: main0 { int m = 60, n = 7; tout << "The integers are " -KC m CC ' and ' C-C n << endl; tout << "Their sum is (m + n) << endl; tout << "Their difference is ' << (m - n) C-C endl; I << (m * n) C-C endl; tout << "Their product is tout << "Their quotient is ' << (m / n) << endl; tout << "Their remainder is ' << (m % n) << endl; return 0;

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Unformatted Input Functions The istream class defines a rich collection of unformatted input functions Several versions of the get () function are defined by the istream class In its simplest form, it has no arguments and simply returns the next character in the input stream Its function prototype is int get (); This version of the function is typically used in an input loop as shown by the following fragment: char c; while ((c=cinget()) !=EOF) cout <<c; cout <<endl; What is in a name What is in a name I don't know! I don't know! ^D Each call of the cin get () function reads one more character from cin and returns it to the variable c Then the statement inside the loop inserts c into the output stream These characters accumulate in a buffer until the endof-line character is inserted.

Fig. 17-20

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In cell A2 enter a test code (for example, 11223344) and click "DEVELOPER" - "Macros". In the menu that appears, select the macro to generate the 8-digit barcode and press "execute".

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Note that the quotient 8 and remainder 4 fit the required relationship for the quotient and remainder from integer division: 60 = (8)(7) + (4).

Fig. 17-21

Write a program that prints the block letter B in a 7 x 6 grid of stars like this:

.*.**-k* *.:. * .: t : *. 1 : 2 _ : . . .

Find the trigonometric Fourier series for the sawtooth wave shown in Fig. 17-22 and plot the line spectrum.

.*. _

By inspection, the waveform is odd (and therefore has average value zero). Consequently the series will contain only sine terms. A single expression, f t V= !t, describes the wave over the period from to , and we will use these limits on our evaluation integral for bn . 1 V 1 !t 2V cos n!t cos n V= !t sin n!t d !t 2 2 sin n!t bn n n n As cos n is 1 for even n and 1 for odd n, the signs of the coe cients alternate. The required series is f t 2V fsin !t 1 sin 2!t 1 sin 3!t 1 sin 4!t g 2 3 4

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* ik *&C *k: *. *

Then the buffer is flushed, and the complete line is printed just as it had been read The expression (c=cinget()) returns a value that is compared with the integer constant EOF As long as they are unequal, the loop continues When the end-of-file character ^D is read, cin get() returns the value of EOF (usually -1), thereby terminating the loop Another form of the get () function reads the next character from the input stream into its reference char parameter: istream& get(char& c); This version returns false when the end of file is detected, so it can conveniently be used to control an input loop The previous loop control could be equivalently rewritten: while (cinget(ch)) A third form of the get () function is similar to the getline () function.

The coe cients decrease as 1=n, and thus the series converges slowly, as shown by the spectrum in Fig. 17-23. Except for the shift in the origin and the average term, this waveform is the same as in Fig. 17-8; compare the two spectra.

_ .

Fig. 17-22

.: . I+ -*

Fig. 17-23

***&*.

Find the trigonometric Fourier series for the waveform shown in Fig. 17-24 and sketch the line spectrum.

We use one output statement for each row in the block letter: #include ciostream.h> // Prints the block letter 'B' in a 7 x 6 grid: main0 1 tout CC '*****' CC endl; tout cc '* *' CC endl; tout cc '* *I CC endl; tout CC "*****' CC endl; tout cc '* *' CC endl; tout cc '* *' CC endl; tout CC '*****' CC endl; return 0;

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