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" " where S is the vector sum of the three vectors, in which S MAY or MAY NOT be equal to zero, depending upon the particular circumstances It follows that such an unbalanced set of three vectors will, in general, have SIX degrees of freedom (two for each of the individual vectors) As you would expect, unbalanced conditions sometimes do occur in practical threephase work Fortunately, the solution of such problems can be expedited by means of what is called symmetrical components This is an algebraic procedure based upon the fact an UNBALANCED set of three vectors can be expressed as the sum of THREE BALANCED SETS of three vectors each The procedure is important because it allows the solution of a more di cult unbalanced problem in terms of the superposition of three easier balanced problems.

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C. Math.max(1, 3, 5, 7) D. Math.max(-1.5, -2.8f) 8. What two statements are true about the result obtained from calling Math.random() (Choose two.) A. The result is less than 0.0. B. The result is greater than or equal to 0.0.. C. The result is less than 1.0. D. The result is greater than 1.0. E. The result is greater than or equal to 1.0. F.

9. Given the following,

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In this regard, let us remark that the procedure is not only of great practical value but is also an interesting example of the application of the algebra of the complex plane to electric circuit problems Let us begin our explanations as follows First, we ve seen that a balanced set of plane vectors possesses just two degrees of freedom, while an unbalanced set of three plane vectors possesses, in general, six degrees of freedom Now, in regard to physical systems, it is a fundamental fact that the number of degrees of freedom must remain the same in any valid equivalent description of a system It thus follows that it will, in general, require the sum of three balanced sets to replace one unbalanced set OUR PROBLEM, therefore, is to nd three balanced sets that are vectorially equivalent to A GIVEN UNBALANCED SET of three vectors.

1. 2. 3. 4. 5. 6. public class SqrtExample { public static void main(String [] args) { double value = -9.0; System.out.println( Math.sqrt(value)); } }

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In the method of symmetrical components the problem is solved by resolving the given unbalanced set into three balanced sets called the positive sequence set, the negative sequence set, and the zero sequence set Let us rst consider the positive sequence and negative sequence sets, which we ll de ne in connection with Figs 262 and 263..

A. 3.0 B. 3.0 C. NaN D. Compilation fails. E. An exception is thrown at runtime. 10. Given the following,

1. 2. 3. 4. 5. 6. 7. 8. public class Degrees { public static void main(String [] args) { System.out.println( Math.sin(75) ); System.out.println( Math.toDegrees(Math.sin(75) )); System.out.println( Math.sin(Math.toRadians(75) )); System.out.println( Math.toRadians(Math.sin(75) )); } }

Basically, in a battery, the electric charges in the atoms and molecules have potential energy of position, due to certain electrostatic binding forces present. When the battery delivers current to an external load, chemical reactions occur in the battery in which the atoms and molecules are rearranged, and in the rearrangement the potential energy of the charges is reduced, being transformed into the kinetic energy required to move the charges against the internal eld of the battery. There are, as you may know, a number of di erent types of cell, each type having certain advantages and disadvantages. All cells, however, produce a relatively low value of potential di erence between their electrodes, ranging in value from 1.2 to 2.2 volts, approximately. In order to obtain higher potential di erences, which are often required in practical applications, it is generally necessary to connect two or more cells together to form a battery of cells, as illustrated in Figs. 19 and 20.

Using Wrapper Classes (Exam Objective 8.3)

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11. Given the following,

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