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It lists 8 operators that apply to integer variables. They fall into five distinct precedence levels. For example, the unary negate operator - has precedence level 15, and the binary multiply operator * has precedence level 13, so negative is evaluated before multiply. Thus the expression m* - n is evaluated as m* ( -n) . Assignment operators have lower precedence than nearly all other operators, so they are usually performed last. The column labeled Associativity tells what happens when several different operators with the same precedence level appear in the same expression. For example + and - both have precedence level 12 and are left associative, so the operators are evaluated from left to right. For example, in the expression

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1.7 Finding parts of angles 1 2 2 1 Find (a) 5 of the measure of a rt. /; (b) 3 of the measure of a st. /; (c) 2 of 31 ; (d) 10 of 70 20 .

first 5 is subtracted from 8, and then 4 is added to that sum:

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In Solved Problem 7.25, it is given that ABCD in a figure like Fig. 7-9 is a parallelogram, and we must AF AE prove that . To prove this proportion, it is necessary to find similar triangles whose sides are BC FB in the proportion. This can be done simply by selecting the triangle whose letters A, E, and F are in the numerators and the triangle whose letters B, C, and F are in the denominators. Hence, we would prove nAEF , nBCF. AE BC Suppose that the proportion to be proved is . In such a case, interchanging the means leads to AF FB AE AF . BC FB The needed triangles can then be selected based on the numerators and the denominators. AE AF Suppose that the proportion to be proved is . Then our method of selecting triangles could not AD FB be used until the term AD were replaced by BC. This is possible, because AD and BC are opposite sides of the parallelogram ABCD and therefore are congruent.

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The column labeled A&y lists whether the operator is unary or binary. Chary means that the operator takes only one operand. For example, the post-increment operator + + is unary: n + + operates on the single variable n. Binary means that the operator takes two operands. For example, the add operator + is binary: m + n operates on the two variables m and n.

PRINCIPLE 1: PRINCIPLE 2: PRINCIPLE 3:

Of the many features C++ inherited from C, some of the most useful are the increment operator ++ and decrement operator - -. These operators transform a variable into a statement expression that abbreviates a special form of assignment.

Corresponding angles of similar triangles are congruent (by the definition). Corresponding sides of similar triangles are in proportion (by the definition). Two triangles are similar if two angles of one triangle are congruent respectively to two angles of the other.

This shows how the increment and decrement operators work:

The required Visual Basic instructions are shown below. Note that the program defines a 30-byte, user-defined record type called StateRecord, consisting of two 15-byte strings, Name and Capital. Event procedure mnuNew_Click utilizes a variable of this type, called State. Hence, State will consist of two members, called State.Name and State.Capital. In all other respects the program logic should be straightforward, as it is similar to that utilized in earlier programs. Note, however, the use of the Put # statement, rather than the Input # statement, within event procedure mnuNew_Click.

#include ciost ream.h> // Tests the i ncremen t main0 and decrement operators:

Fig. 7-10

endl;

PRINCIPLE 4:

tout CC "m = U CC m << endl;

Two triangles are similar if an angle of one triangle is congruent to an angle of the other and the sides including these angles are in proportion.

n I- ;

PRINCIPLE 5:

tout << flrn return 0; = u CC m << endl;

Both the pre-increment operator + +m and the post-increment operator m+ + have the same effect here: they add 1 to the value of m. Similarly, both the pre-decrement operator - -n and the post-decrement operator n- - have the same effect here: they subtract 1 from the value of n.

PRINCIPLE 6:

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