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2 + Z(s) _ R4 1 C R3 0 3 R1 4 + 5 _

EXPRESSION TREES An arithmetic expression such as (5 x)*y + 6/(x + z) is a combination of arithmetic operators (+, , *, /, etc.), operands (5, x, y, 6, z, etc.), and parentheses to override the precedence of operations. Each expression can be represented by a unique binary tree whose structure is determined by the precedence of operations in the expression. Such a tree is called an expression tree.

Fig. 9-36

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For the double integrator circuit of Problem 9.14, if the output is connected to the input so that vi vo , an oscillator is formed. Show that this claim is so, and that the frequency of oscillation is f 1= RC Hz. [Hint: Replace Vo with Vi in (1) of Problem 9.14 to get an expression of the form Vi f s 0: In the logarithmic ampli er circuit of Fig. 9-7, vo must not exceed approximately 0.6 V, or else iD will not be a good exponential function of vD . Frequently, a second-stage inverting ampli er is added as shown in Fig. 0 9-7, so that vo is conveniently large. If the second-stage gain is selected to be Av RF =R1 1=VT , then 0 its output becomes vo ln vi . In the circuit of Fig. 9-7, vD is exponential for 0 iD 1 mA, 0 vi 10 V, 0 and Io 100 pA. Size R, RF , and R1 so that vo is as given above. Ans: R 10 m ; arbitrarily select R1 1 k , and then RF 38:46 k In the logarithmic ampli er of Fig. 9-24, let vS 5 V; VR 10 V; R1 1 k ; R2 10 k ; R3 1 k ; and R4 50 k . The matched BJTs are operating at 258C, with VT 0:026 V. Find (a) v2 and (b) vo (see Problem 9.17). Ans: a 41:8 mV; b 2:13 V Having at your disposal a logarithmic ampli er and an exponential ampli er, devise a circuit that will produce the quotient of two numbers. (Hint: x=y eln x ln y .) Ans: See Fig. 9-37

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Figure 11.19 shows the expression tree for the expression (5 x)*y + 6/(x + z).

C(ln V1 _ ln V2)

THE UBIQUITOUS DATABASE Today databases are ubiquitous Almost every application we encounter has a database foundation When we buy something on-line, when we renew our driver s license, when we inquire about a flight schedule, when we look up the sports scores, we are using applications that rely on databases Databases provide efficiency, security and flexibility of data storage, and are employed in applications ranging from library card catalogs to machine automation in factories This was not always so Soon after computers entered the second generation of the modern era (ie, the late 1950s), the availability of high-level programming languages and large storage capacities (usually magnetic tape) led to larger and larger collections of data The data were stored in files collections of data records and it soon became clear that this approach presented a number of difficulties First, larger files took longer to search.

Here is a recursive algorithm for building an expression tree: Algorithm 11.6 Build an Expression Tree Figure 11.19 An expression tree The expression tree for a given expression can be built recursively from the following rules: 1. The expression tree for a single operand is a single root node that contains it. 2. If E 1 and E 2 are expressions represented by expression trees T 1 and T 2 , and if op is an operator, then the expression tree for the expression E 1 op E 2 is the tree with root node containing op and subtrees T 1 and T 2 . An expression has three representations, depending upon which traversal algorithm is used to traverse its tree. The preorder traversal produces the prefix representation, the inorder traversal produces the infix representation, and the postorder traversal produces the postfix representation of the expression. The postfix representation is also called reverse Polish notation or RPN. These are outlined on page 109. EXAMPLE 11.18 The Three Representations of an Expression

Fig. 9-37

The three representations for the expression in Example 11.17 are: Prefix: +*-5xy/6+xz Infix: 5-x*y+6/x+z Postfix (RPN): 5x-y*6xz+/+

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