By Dennis L. Eggleston

ISBN-10: 0521769701

ISBN-13: 9780521769709

Perfect for a one-semester path, this concise textbook covers simple electronics for undergraduate scholars in technology and engineering. starting with the fundamentals of normal circuit legislation and resistor circuits to ease scholars into the topic, the textbook then covers a variety of themes, from passive circuits via to semiconductor-based analog circuits and easy electronic circuits. utilizing a stability of thorough research and perception, readers are proven the best way to paintings with digital circuits and observe the strategies they've got learnt. The textbook's constitution makes it important as a self-study advent to the topic. All arithmetic is stored to an appropriate point, and there are a number of routines through the e-book. Password-protected options for teachers, including 8 laboratory routines that parallel the textual content, can be found on-line at www.cambridge.org/Eggleston.

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**Example text**

8. If the ﬂashlight battery of the preceding problem had been measured with a voltmeter with input resistance of 10 M , what would the reading be? 9. What is the resistance across the terminals of Fig. 33? 10. Suppose that a 25 V battery is connected to the terminals of Fig. 33. Find the current in the 10 resistor. 11. Compute the current through R2 and R3 of Fig. 34. 33 Circuit for Problems 9 and 10. 34 Circuit for Problem 11. 12. Find the Thevenin voltage and Thevenin resistance of the circuit shown in Fig.

Speciﬁed by an amplitude and a frequency (or period). 27 The triangle wave. 5. Ramp. Speciﬁed by an amplitude and a ramp time. 28 A ramp signal. 6. Pulse train. Speciﬁed by an amplitude, a pulse width τ , and a repetition time trep . The duty cycle of a pulse train is deﬁned as τ/trep . 29 A pulse train. 7. Noise. These are random signals of thermal origin or simply unwanted signals coupled into the circuit. Noise is usually described by its frequency content, but that is a more advanced topic.

But this circuit involves a capacitor as well as a resistor, whereas Ohm’s Law only applies to resistors. A similar result occurs when we analyze circuits that involve inductors. It turns out that it is possible to generalize Ohm’s Law to include capacitors and inductors on equal footing with resistors. To do this, we introduce the concept of impedance. Impedance is a generalization of resistance that applies to resistors, capacitors, and inductors alike. Generally, the impedance of a component or circuit is a complex number, and we use the symbol Zˆ to denote it.

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