(pp. 2-27 to -29).
Precise topics are: fundamentals (pp. 2-1 and -2); linear circuits (pp. 2-3 to -7); linear source models (pp. 2-7 to -17); network theorems (2-17 to -21); two-port networks (pp. 2-21 and -22); network analysis (pp. 2-22 to -26); impedance (pp. 2-26 and -27); and commonly encountered impedances (pp. 2-27 to -29).
With no pun intended, this very fundamental material could be presented in a far less circuitous fashion.
In an example problem (#2.8), power in watts is defined (and needed) as P = VI; but the (only) definition given at Eqn. 2.7, 5 pages earlier, was P = I2R = V2/R (p. 2-3). The symbol for power, P, is nowhere listed in the nomenclature page (p. 2-1).
"Thevenin equivalent voltage" notation (vTh) is introduced (p. 2-12), along with a "Thevenin equivalent impedance" (ZTh), but these v's and Z's are not defined or assigned to Mr. or Ms. Thevenin's theorem, for 5 more pages (p. 2-17).
In Miller's theorem, the term admittance is introduced (p. 2-19), which appears to be the reciprocal of an impedance (p. 2-20), like conductance is the reciprocal of
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