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This item constitutes a very brief review of some basic rules and operations of algebra. We begin with the notation used to denote multiplication, as follows. Let A and B represent two numbers; then A times B, called the product of A and B, is, in algebra, denoted in any of the following ways A B A B AB In the same way, if A, B, and C represent three numbers, then the product of the three can be denoted in any of the following ways A B C A B C ABC In the above, A, B, and C are referred to as the factors of the product ABC. It should be noted that multiplication is a commutative operation, which simply means that it makes no di erence in what order the factors of a product are written; that is AB BA Multiplication is also associative, which means that the product of three or more numbers is the same in whatever way they may be grouped together; that is ABC A BC AB C Lastly, multiplication is distributive with respect to addition, which is summarized in the statement that A B C AB AC which is read as A, times the quantity B plus C, is equal to A times B, plus A times C. In regard to positive and negative numbers, the rules concerning MULTIPLICATION are the PRODUCT of two numbers having LIKE SIGNS is POSITIVE, the PRODUCT of two numbers having UNLIKE SIGNS is NEGATIVE.

In order to design the EMI lter, we need to de ne a converter that will operate with it. For the purpose of this example, let us assume that we have a power converter that will operate with an input voltage of 18 to 32 V DC. The converter output power will be 75 W and will have an operating ef ciency of 75%. The converter will have a switching frequency of 100 kHz. The conducted emissions requirement allows the 1-mA peak to be re ected back to the input lines. A second-order lter will be used.

Comments should be used to provide summaries of complex code and to reveal information about the code that would otherwise be difficult to determine. Avoid comments that will fall out of date, i.e., write your comments as if they might have to last forever.

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Declarations are a huge part of Java. They are also complex, loaded with rules, and if used sloppily can lead to bugs and poor maintainability. The following set of

The absolute or numerical value of a number is its value without regard to sign. The absolute value of A is A, which is shown symbolically by writing j Aj A Thus j 2j 2, which is read the absolute value of minus 2 is 2. If no sign is shown with a number, the number is understood to be positive; thus, 2 2, and so on. In the addition of two numbers the following rules apply. (a) To add two numbers having LIKE SIGNS, add their absolute values and pre x the common sign. Thus, 2 5 7, 2 5 7, and so on. (b) To add two numbers having UNLIKE SIGNS, take the di erence of their absolute values and pre x to it the sign of the number having the larger absolute value. For example, 2 5 3, and 2 5 3.

The elements in your Java source files should be arranged in a standard sequence. In some cases the compiler demands it, and for the rest of the cases consistency will help you win friends and influence people. Here goes:

class comments package declaration import statements class declaration static variables instance variables constructors methods

To SUBTRACT one number from another, change the sign of the number to be taken away and proceed as in addition Thus, to subtract 5 (meaning 5) from 2, we have 2 5 3 Or, to subtract 5 from 2 we have 2 5 7, that is, 2 5 7 Next, if one number A is to be DIVIDED BY another number B, this is indicated algebraically by the fractional form, A A=B B A C, this says that B A divided by B is equal to C, in which the SIGN of the quotient C is POSITIVE if A and B have LIKE SIGNS but NEGATIVE if A and B have UNLIKE SIGNS Thus, 6=3 6= 3 2, but, 6=3 6= 3 2 In the expression A/B, A is called the numerator of the fraction and B is called the denominator of the fraction.

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The following guidelines should be considered when making Java declarations:

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