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For example, to add five numbers, we simply increase the number of arguments: (+ 3 5 7 4 2 ) 21 Expressions can be evaluated as arguments, too, so this Scheme expression divides the sum of 3 and 5 by the difference between 7 and 5: ( / (+ 3 5 ) ( - 7 5) ) 4 Another primitive function in LISP and Scheme is the function list, which takes a series of arguments and makes a list: ( list 1 5 6 ) ( 1 5 6 ) If we need the first element in a list, the function car will return that: ( car (list 1 5 6) ) 1 The function cdr will return all but the first element of the list: ( cdr (list 1 5 6) ) ( 5 6 ) (44).

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Example 9.10. The signal-conditioning ampli er of Fig. 9-9 changes gain depending upon the polarity of vS . Find the circuit voltage gain for positive vS and for negative vS if diode D2 is ideal.

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17

R2 1

public class TestTreeSetWithComparator { public static void main(String[] args) { SortedSet<String> ital = new TreeSet<String>(new RevStringComparator()); Collections.addAll(ital, "IT", "VA", "SM", "CH"); System.out.println(ital); } } class RevStringComparator implements Comparator<String> { public int compare(String s1, String s2) { StringBuilder sb1 = new StringBuilder(s1); StringBuilder sb2 = new StringBuilder(s2); String s1rev = sb1.reverse().toString(); String s2rev = sb2.reverse().toString(); return s1rev.compareTo(s2rev); } }

CHAP. 4]

R1 2

The output is:

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Fig. 9-9 If vS > 0, then vo < 0 and D2 is forward-biased and appears as a short circuit. resistance is then RFeq R2 R3 R2 R3 RFeq R2 R3 R1 R1 R2 R3 (9.21) The equivalent feedback The equivalent feedback

[VA, CH, SM, IT]

A list can include many elements, only one element, or no elements: ( list 8 ) ( 8 ) ( list ) () One can define a new function at any time using the lambda notation This code creates a new function called sum which adds two numbers together, just like the built-in primitive + does, but for only two arguments: (define sum (lambda (n m) ( + n m))) The name sum is associated with a function that expects two arguments The function completes after adding the arguments n and m together, and the result of evaluating the function is the sum of the two arguments.

and, by (9.5),

If vS < 0, then vo > 0 and D2 is reverse-biased and appears as an open circuit. resistance is now RFeq R3 , and Av RFeq R 3 R1 R1

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The separate RevStringComparator class implements the Comparator interface for String objects. It defines its compare() method by applying the String class s CompareTo() method to the reversed

9:22

Our function sum produces the same result as the built-in function + when presented with two arguments, but sum will not accept an arbitrary number of input parameters: > (sum 4 3) 7 > (+ 4 3) 7 > (sum 4 3 2) [Repl(25)] Error: incorrect number of arguments to #<procedure> Type (debug) to enter the debugger Looping in a functional language is accomplished by recursion, that is, by having the function call itself repetitively Indeed, one of the reasons to study functional programming is to become comfortable using recursion Even programmers using the popular imperative programming languages can take advantage of recursion, which can make some programming tasks more compact, self-documenting, and reliable For instance, suppose we need a function to compute the factorial of an integer.

CHAP. 4]

Figure 9-1(a) presents the equivalent circuit model of the op amp using a VCVS to implement the gain. This circuit is easily realized by SPICE methods using the VCVS model of Fig. 1-2 and Table 1-1. It is frequently convenient to describe the op amp through use of a subcircuit as illustrated by the following netlist code:

strings. As a result, the SortedSet collection orders its elements by applying alphabetical ordering to their reversed strings. Since AV < HC < MS < TI (alphabetically), the order of the four inserted elements is as shown in the output from line 5.

.SUBCKT OPAMP 1 * Model Inv Rd 1 2 500kohm E 5 4 (1,2) -le5 Ro 5 3 100ohm .ENDS OPAMP 2 Ninv 3 Out 4 Com

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