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because if the elements are visualized in a vertical column, then each pass appears to bubble up the next largest element by bouncing it off smaller elements, much like the rising bubbles in a carbonated beverage. Algorithm 14.1 The Bubble Sort (Precondition: s = {s0 . . . sn 1} is a sequence of n ordinal values.) (Postcondition: The entire sequence s is sorted.) 1. Do steps 2 4 for i = n 1 down to 1. 2. Do step 3 for j = 0 up to i 1 . 3. If the two consecutive elements sj and sj+1, are out of order, swap them. 4. (Invariants: The subsequence { si . . . sn 1} is sorted, and si = max{ s0 . . . si}.) EXAMPLE 14.4 The Bubble Sort

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Fig. 6-10

In that case, the programmer should use the InputStream/OutputStream classes, which will simply transfer the bytes Then the program will be responsible for interpreting the bytes correctly One other situation calls for the use of InputStream/OutputStream classes, too That is when one does not care what the data represent This would be the case, for example, when the task is to copy a file The program doing the copying does not need to know what the content of the file means; it just needs to copy each byte to a new file In that case, using the InputStream/OutputStream classes instead of the Reader/Writer classes makes sense, even if the file to be copied consists of characters, because the InputStream/OutputStream classes will be more efficient the step of translating bit patterns to characters will be skipped..

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Utilize the r-parameter equivalent circuit of Fig. 6-10(b) to nd the voltage gain ratio Av vL =vi for the CE ampli er circuit of Fig. 3-10.

The small-signal equivalent circuit for the ampli er is drawn in Fig. 6-11. After nding the Thevenin equivalent for the network to the left of terminals B; E, we may write vbe

public static void sort(int[] a) { // POSTCONDITION: a[0] <= a[1] <= ... <= a[a.length-1]; for (int i = a.length-1; i > 0; i--) { // step 1 for (int j = 0; j < i; j++) { // step 2 if (a[j] > a[j+1]) { swap(a, j, j+1); // step 3 } } // INVARIANTS: a[i] <= a[i+1] <= ... <= a[a.length-1]; // a[j] <= a[i] for all j < i; }

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Theorem 14.1 The Bubble Sort is correct. See the solution to Problem 14.14 on page 276 for a proof of this theorem. Theorem 14.2 The Bubble Sort runs in O(n2) time. See the solution to Problem 14.15 on page 276 for a proof of this theorem. THE SELECTION SORT The selection sort is similar to the bubble sort. It makes the n 1 passes through a sequence of n elements, each time moving the largest of the remaining unsorted elements into its correct position. But it is more efficient than the bubble sort because it doesn t move any elements in the process of finding the largest. It makes only one swap on each pass after it has found the largest. It is called the selection sort because on each pass it selects the largest of the remaining unsorted elements and puts it in its correct position. Algorithm 14.2 The Selection Sort (Precondition: s = {s0 . . . sn 1} is a sequence of n ordinal values.) (Postcondition: The entire sequence s is sorted.) 1. Do steps 2 4 for i = n 1 down to 1. 2. Locate the index m of the largest element among {s0 . . si} . 3. Swap si and sm. 4. (Invariants: the subsequence { si . . . sn 1} is sorted, and si = max{ s0 . . . si}.)

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Work.WorkID%TYPE; Artist.ArtistID%TYPE; Transaction.SalesPrice%TYPE; Transaction.SalesPrice%TYPE;

public static void sort(int[] a) { // POSTCONDITION: a[0] <= a[1] <= ... <= a[a.length-1]; for (int i = a.length-1; i > 0; i--) { // step 1 int m = 0; // step 2 for (int j = 1; j <= i; j++) { if (a[j] > a[m]) { m = j; } } // INVARIANT: a[m] >= a[j] for all j <= i; swap(a, i, m); // step 3 // INVARIANTS: a[j] <= a[i] for all j <= i; // a[i] <= a[i+1] <= ... <= a[a.length-1]; } }

Applying KVL around the B; E mesh and around the C; E mesh while noting that ie ic ib yields, respectively, vbe rb ib re ie rb re ib re ic and vce re ie rm ib 1 rc ic re rm ib 1 rc re ic 3 (4)

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