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It is important to note that a and b are both real numbers The complex number a + j b can be represented on a rectangular coordinate plane, called the complex plane, by interpreting it as a point (a, b) That is, the horizontal coordinate is a in real axis and the vertical coordinate is b in imaginary axis, as shown in Figure A1 The complex number A = a + j b can also be uniquely located in the complex plane by specifying the distance r along a straight line from the origin and the angle , which this line makes with the real axis, as shown in Figure A1 From the right triangle of Figure A1, we can see that: r = a 2 + b2 b = tan 1 (A12) a a = r cos b = r sin Then, we can represent a complex number by the expression: A = rej = r (A13)

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which is called the polar form of the complex number The number r is called the magnitude (or amplitude) and the number is called the angle (or argument) The two numbers are usually denoted by: r = |A| and = arg A = A Given a complex number A = a + j b, the complex conjugate of A, denoted by the symbol A , is de ned by the following equalities: Re A = Re A Im A = Im A (A14)

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Smaller projects are more common, as usual, but there appears to be a broader spread than with the IFPUG or COSMIC approaches Size ranges from 14 to 1,924 UFPs (14 to 1,828 AFPs) The median size is 206 UFPs (205 AFPs) For enhancement projects, the range is 28 to 1,468 UFPs with a median of 198 UFPs (28 to 1,468 AFPs with a median of 196 AFPs) For new developments, the range is 14 to 1,924 UFPs with a median of 230 UFPs (14 to 1,828 AFPs with a median of 230 APFs)

That is, the sign of the imaginary part is reversed in the complex conjugate Finally, we should remark that two complex numbers are equal if and only if the real parts are equal and the imaginary parts are equal This is equivalent to stating that two complex numbers are equal only if their magnitudes are equal and their arguments are equal The following examples and exercises should help clarify these explanations

32 + 4 2 = 5

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The purpose of Exercise 8-3 is to increase your familiarity with ADO.NET programming and the use of the Database Explorer. You will write ADO.NET code to accomplish a simple test to verify the existence and amount of test data added into your database. You will also modify the data in the database directly by adding some test data using the database and then rerunning your ADO.NET code to verify the new data entered correctly. 1. Start a new Visual Studio Windows Forms project and name it MaxOrdersTest. 2. Add one button and a listbox control to the form. In the Properties window, change the following properties of these two new buttons and the listbox according to Table 8-4. You can arrange and size these controls any way you like but be sure to enlarge the listbox so that it s relatively large and wide.

= 5313

A = 5 5313

a = 4 cos( 60 ) = 4 cos(60 ) = 2

Addition and subtraction of complex numbers take place according to the following rules: (a1 + j b1 ) + (a2 + j b2 ) = (a1 + a2 ) + j (b1 + b2 ) (a1 + j b1 ) (a2 + j b2 ) = (a1 a2 ) + j (b1 b2 ) (A15)

Percent of Projects (AFPs)

Multiplication of complex numbers in polar form follows the law of exponents That is, the magnitude of the product is the product of the individual magnitudes, and the angle of the product is the sum of the individual angles, as shown below (A)(B) = (Aej )(Bej ) = ABej ( + ) = AB ( + ) (A16)

Table 8-4. Controls and Associated Properties for Exercise 8-3

If the numbers are given in rectangular form and the product is desired in rectangular form, it may be more convenient to perform the multiplication directly, using the rule that j 2 = 1, as illustrated in equation A17 (a1 + j b1 )(a2 + j b2 ) = a1 a2 + j a1 b2 + j a2 b1 + j 2 b1 b2 = (a1 a2 + j 2 b1 b2 ) + j (a1 b2 + a2 b1 ) = (a1 a2 b1 b2 ) + j (a1 b2 + a2 b1 ) Division of complex numbers in polar form follows the law of exponents That is, the magnitude of the quotient is the quotient of the magnitudes, and the angle of the quotient is the difference of the angles, as shown in equation A18 A A Aej A = = = ( ) j B Be B B (A18) (A17)

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