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" " " Also, in the gure, the three line currents are denoted by Icc 0 , Iaa 0 , and Ibb 0 as shown. Also note, from direct inspection of the gure, that the three line currents are actually equal to the phase currents (this is true only for a balanced Y-connected load). Since we re dealing with a balanced system, it follows that the line currents (and also the phase currents in this case) all have equal magnitudes; that is " " " jIcc 0 j jIaa 0 j jIbb 0 j IL Ip 437

As the Math class relates to the certification exam, you won t be expected to reproduce complicated mathematical algorithms in your head or know the cosine of an angle. But remember that you will need to know how to calculate the result of calling abs(), ceil(), floor(), max(), min(), and round() with

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any given values. Know the method signatures in Table 6-1. The exam will test your ability to remember method signatures and follow simple algorithms. Most questions on the Math class are quite simple as long as you ve spent the time to commit to memory the Math class methods and their calling signatures. Table 6-1 will really help. While you re at it, spend some time studying Table 6-1. It s important to know which methods are overridden and which are not. And just in case we re not making ourselves clear, we really want you to study Table 6-1.

Next, the POWER, P, produced in the above balanced Y-connected load can be found as follows. First, as before, let Vp be the equal magnitudes of the three phase voltages. Then, since Vp and Ip denote the magnitudes of the rms voltages and currents in each of the

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Remember that wrappers have two main functions: to wrap primitives so they can be treated like objects, and to provide utility methods for primitives (typically conversions). All the wrapper classes have the same name, capitalized, as their primitive counterparts except for Character and Integer. Remember that Boolean objects can t be used like boolean primitives. In terms of return on investment for your studying time, make sure that you know the details of the xxxValue() methods, the parseXxx() methods, the valueOf() methods, and the toString() methods. Pay attention to which methods are static and which throw NumberFormatException. Study Table 6-3. Copy it by hand, and then place it under your pillow. Frame it and hang it on your wall.

three load impedances, it follows (from section 8.5) that the POWER Pp produced in each of the three impedances is equal to Pp Vp Ip cos 438

Equals()

Compare primitives with ==. To determine if two reference variables refer to the same object, use ==. To determine if two objects are meaningfully equivalent, use equals(). When using == to compare reference variables, the compiler will verify that the classes are the same or in the same inheritance hierarchy. Remember that the StringBuffer class does not override the equals() method, which means that there is no built-in method to determine if the contents of one StringBuffer object are the same as the contents of another StringBuffer object.

and thus the TOTAL POWER PT produced in all three impedances in Fig. 256 is equal to PT 3Vp Ip cos 439

Using the java.lang.String Class (Exam Objective 8.2) String objects are immutable, and String reference variables are not. If you create a new String without assigning it, it will be lost to your

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If you redirect a String reference to a new String, the old String can be lost. String methods use zero-based indexes, except for the second argument of

where cos is the same power factor of each of the three equal impedances. Or since, by eq. 435, p Vp VL = 3 and also since, Ip IL eq. (439) can also be written as PT p 3VL IL cos 440

substring().

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