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#!/usr/local/bin/perl # Location of Perl interpreter # # Program to open the source file, read it in, # print it with line numbers, and close it again $file = $0; print "$0\n"; open(INFO, $file); while($line = <INFO>) { print " $ " "$line"; } close(INFO); > # $0, the 1st cmd line arg # Prints name of file & newLine # # # # Open the file Read lines of file Add line number $ has the input line no.

Fig. 4-29

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13.1 13.2 13.3 13.4 Heaps are used to implement priority queues and the heap sort. (See page 266.) Insertions into and removals from a heap are very efficient; they run in O(lgn). A priority queue is a best-in-first-out container, that is, the element with the highest priority comes out first. Elements are removed from a queue in the same order in which they are inserted: first-in-first-out. Elements in a priority queue must have an ordinal key field which determines the priority order in which they are to be removed. Heaps are used to implement priority queues because they allow O(lgn) insertions and removals. This is because both the add() and the remove() methods are implemented by traversing a root-to-leaf path through the heap. Such paths are no longer than the height of the tree which is at most lgn. The natural mapping starts at a[1] instead of a[0] to facilitate navigation up and down the heap tree. By numbering the root 1 and continuing sequentially with a level order traversal, the number of the parent of any node numbered k will be k/2, and the numbers of its child nodes will be 2k and 2k+1. If it takes an average of 3ms to remove an element from a priority queue with 1,000 elements, then it should take about 6ms to remove an element from a priority queue with 1,000,000 elements. The run time for a method that uses a priority queue to sort an array would be O(2n lgn) because it will make n insertions and n removals, each running in O(lgn) time.

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Determine (a) the power delivered by the plate supply voltage VPP , (b) the average power delivered to the load RL , and (c) the average power dissipated by the plate of the triode. (d) If the tube has a plate rating of 2 W, is it being properly applied

FUNCTIONAL LANGUAGES Functional languages were invented early in the history of computing In 1958 John McCarthy at MIT invented LISP Functional languages represent computing as solving mathematical functions A function takes one or more arguments, and returns a value For example, an equation for a parabola is: f = 2x2 + 5 When one supplies a particular value for x, the function returns a particular result: f (3) = 2(3)2 + 5 = 23 (45) With a functional language, computing proceeds by passing input parameters to a function, which then returns the result of the function The return value(s) typically provides the input parameter(s) for another function(s), and so any level of computational complexity can be programmed In any functional language, some basic functions are built in, and they re called primitives.

13.7 13.8

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(a) The power supplied by the source VPP is found by integration over a period of the ac waveform: 1 T V i dt VPP IP 300 8 10 3 2:4 W PPP T 0 PP P 1 PL T T

13.1 a. This is not a heap because the root-to-leaf path {88, 44, 77} is not descending (44 < 77). b. This is a heap. c. This is not a heap because the root-to-leaf path {55, 33, 44} is not descending (33 < 44) and the root-to-leaf path {55, 77, 88} is not descending (55 < 77 < 88). d. This is not a heap because the binary tree is not complete. e. This is a heap. f. This is not a heap because the tree is not binary.

10 10

In LISP these include the mathematical functions of addition, subtraction, multiplication and division, for example, as well as the function car, which returns the first element in a list, and cdr, which returns all but the first element in a list (By the way, the function names car and cdr come from acronyms for two registers used by LISP on the old IBM 704 computer) As our example functional language, we will use Scheme, a newer (1975) descendent of LISP, which has particularly consistent syntax An expression in Scheme is an atom or a list An atom is a single number, character string, name, or function A list is a collection of expressions contained within parentheses Note that the elements of a list may be atoms or other lists Computing in Scheme means evaluating the Scheme expressions.

1 10 3 p 8 10 2

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