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This command is used to specify whether the Broadcaster is to be started as a wizard. If you want to start the Broadcaster as a wizard, you must also set the Distribution Type (DISTRIBUTION_TYPE) parameter. You can choose from the following distribution types: Broadcast E-mail (MAIL) Broadcast to Portal (KM_EXPORT) Broadcast to Printer (PRINT)

FIGURE 12-9

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The latter problem is just a smaller version of the one we started with. So we pull f 1 and f2 off the list of frequencies, insert (f 1 + f2 ), and loop. The resulting algorithm can be described in terms of priority queue operations (as de ned on page 110) and takes O(n log n) time if a binary heap (Section 4.5.2) is used. procedure Huffman(f ) Input: An array f [1 n] of frequencies Output: An encoding tree with n leaves let H be a priority queue of integers, ordered by f for i = 1 to n: insert(H, i) for k = n + 1 to 2n 1: i = deletemin(H), j = deletemin(H) create a node numbered k with children i, j f [k] = f [i] + f [j] insert(H, k) Returning to our toy example: can you tell if the tree of Figure 5.10 is optimal

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he remainder of this book is focused on the A+ Operating System Technologies exam. This exam tests your knowledge of Windows 9x, Windows NT 4, Windows 2000, and Windows XP as they relate to installation, configuration, troubleshooting, and networking procedures. This chapter describes the basics of these OSes, including their functions, main characteristics, system files, and file, disk management, and utilities.

FIGURE 9-22

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First, let s cause x to disappear so we can solve for y. To do this, we must get coefficients for x that have the same absolute value but opposite sign in the two equations. Let s multiply the first equation through by d, and multiply the second equation through by a. When we add the resulting equations in their entirety, we get dax + dby = dc adx aey = af dby aey = dc af The terms dax and adx are additive inverses, so when we add them, they vanish. Now, we can invoke the distributive law backward in the left side of this result to get (db ae)y = dc af We can solve for y if we divide through by (db ae), assuming that (db ae) 0: y = (dc af )/(db ae) Now let s cause y to disappear so we can solve for x. We multiply the first original equation through by e, and multiply the second equation through by b. When we add the resulting equations in their entirety, we get eax + eby = ec bdx bey = bf eax bdx = ec bf

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