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Furthermore, an integer n is a prime number if it cannot be evenly divided (leaving no fractional remainder) by any integer ranging from 2 to n In other words, an integer is a prime number only if all of the quotients n/2, n/3, , Int(Sqr(n)) include a fractional remainder This can be determined by evaluating the expression n/Mod(d) within a loop, where the divisor d varies from 2 to Int(Sqr(n)) (Note that d = 2 during the first pass through the loop, d = 3 during the second pass, and so on, until d = Int(Sqr(n)) during the last pass) 447 Create a Visual Basic project to determine the sum of the first n positive integers (that is, determine the sum 1 + 2 + 3 + + n) Specify n as an input parameter, via an appropriately labeled text box.

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Statements 1. E is midpoint of BC. G is midpoint of AD. 2. BE 1BC, GC 1AD 2 2 3. ABCD is a ~. 4. BC > AD 5. BE > GD 6. EF ' BD, GH ' BD 7. /1 > /2 8. BC i AD 9. /3 > /4 10. nBFE > nGHD 11. EF > GH 1. Given 2. 3. 4. 5. 6. 7. 8. 9. 10. 11.

This example shows that a variable may be declared anywhere in a C++ program:

A midpoint cuts a segment in half. Given Opposite sides of a ~ are congruent. Halves of equals are equal. Given Perpendiculars form rt. . Rt. are >. Opposite sides of a ~ are i. Alternate interior of i lines are >. SAA s Corresponding parts of congruent ^ are >.

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R2 is the same value as X. Thus, the outcome of a sequence of two XORs using the same value produces the original value. To see this feature of the XOR in ...

#include ciostream.h> // This program illustrates variable declarations: main0 t int x, yl; // declares the variables x and yl X = 77; Yl = 88; int y2 = 55; // declares the variable y2, initializing it to 55 tout << x << ", " << yl << II, 'I -C-C y2 -C-C endl; return 0; > 77, 88, 55

Rectangles, rhombuses, and squares belong to the set of parallelograms. Each of these may be defined as a parallelogram, as follows: 1. A rectangle is an equiangular parallelogram. 2. A rhombus is an equilateral parallelogram. 3. A square is an equilateral and equiangular parallelogram. Thus, a square is both a rectangle and a rhombus. The relations among the special parallelograms can be pictured by using a circle to represent each set. Note the following in Fig. 5-13:

The variable y2 is declared and initialized after the assignment for yl. We can visualize these three objects like this:

Fig. 5-13

Yl188]

Y2 155]

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1. Since every rectangle and every rhombus must be a parallelogram, the circle for the set of rectangles and the circle for the set of rhombuses must be inside the circle for the set of parallelograms. 2. Since every square is both a rectangle and a rhombus, the overlapping shaded section must represent the set of squares.

Note that a variable cannot be used before it is declared. In this book, we use boldface in a program to emphasize the part(s) of the program that are being illustrated by the example. When you copy the program to run it, ignore the boldface. The last example also shows how more than one variable may be declared within the same declaration statement. The statement

Use a loop structure to calculate the sum Display the sum in a separate text box, with an appropriate label 448 Modify the Visual Basic project created in Prob 447 to compute the sum of the integers ranging from n1 to n2, where n1 < n2 Include provisions for carrying out the computation in any of the following ways: (a) (b) (c) Sum all of the integers ranging from n1 to n2 Sum only the even integers within the interval defined by n1 and n2 Sum only the odd integers within the interval defined by n1 and n2..

PRINCIPLE 1: PRINCIPLE 2: PRINCIPLE 3:

int x, yl;

A rectangle, rhombus, or square has all the properties of a parallelogram. Each angle of a rectangle is a right angle. The diagonals of a rectangle are congruent.

CHAP. l]

PRINCIPLE 4:

declares both x and ~1 to be integer variables. In general, any number of variables may be declared within the same declaration statement, if they are all declared to have the same type. The more general syntax is

Fig. 5-14

type varl, var2, . . . . varN;

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