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Solution We ll use the three steps above, as follows. 1. We can select any row or any column we wish.* Let s suppose we decide to use the elements of the rst row in this solution. Note that here the elements of the rst row are a11 3; a12 2, and a13 5. In this step we are to multiply each of the three elements in the rst row by the cofactor of the element. Doing this, making use of eq. (37), gives the following three products: 1 2 2 a11 A11 a11 1 M11 a11 M11 3 2 3 6 2 3 a12 A12 a12 1 M12 a12 M12 2 4 3 6 1 4 a13 A13 a13 1 M13 a13 M13 5 4 2 By step 3, letting D be the value of the determinant, we have, 1 2 1 2 6 2 5 6 D 3 4 2 4 3 2 3 D 3 3 4 2 18 8 5 12 4 79; Example 2

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Legal Return Types (Exam Objective 1.4)

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be nonlinear in the If-Then-Else syntax, whereas the Table model only supports linear segments between points. Nonlinear PWM IC models require basic digital logic functions such as latches and ip- ops. These functions can be ef ciently modeled in several ways in PSpice, but are prohibitively complex to model, using SPICE 2 polynomial syntax. Therefore, another PSpice syntax extension, Boolean Logic Expressions, was chosen to model the digital functions. If your simulator has support for the SPICE 3 functions and equivalent support for the PSpice extensions, you can easily translate the syntax used in this book. PSpice is based on Berkeley SPICE. However, it has been signi cantly enhanced over the generic Berkeley version in terms of its simulation algorithms, graphical user interface, advanced multirun analysis, and model support. Shown later is the syntax for the Berkeley SPICE 3 element and PSpice s behavioral extensions, along with some examples on how to translate the syntax extensions to other SPICE simulators. Nonlinear Dependent Sources (B, E, and G Elements)

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Thus, when the switch is closed: for RL 2 ohms; IL 8:33102=4:05715 2:05342 amperes; answer; for RL 3 ohms; IL 8:33102=5:05715 1:64738 amperes; answer; for RL 4 ohms; IL 8:33102=6:05715 1:37540 amperes; answer: Without the use of Thevenin s theorem it would be necessary to rework problem 53 for each new value of RL . 56. The rst step is to remove RL and nd the open-circuit voltage between terminals a and b. One way to do this is to write the two loop-voltage equations (see gure below), thus 20I1 12I2 100 12I1 24I2 0 from which I2 25=7 amperes, and hence the open-circuit voltage at a, b is equal to 9 25=7 32:143 volts.

Identify legal return types for any method given the declarations of all related methods in this or parent classes. This objective covers two aspects of return types: What you can declare as a return type, and what you can actually return as a value. What you can and cannot declare is pretty straightforward, but it all depends on whether you re overriding an inherited method or simply declaring a new method (which includes overloaded methods). We ll take just a quick look at the difference between return type rules for overloaded and overriding methods, because we ve already covered that in this chapter. We ll cover a small bit of new ground, though, when we look at polymorphic return types and the rules for what is and is not legal to actually return.

This section looks at what you re allowed to declare as a return type, which depends primarily on whether you are overriding, overloading, or declaring a new method.

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