1.
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Apply algebraic principles with Kirchoff's voltage and current laws,
and voltage divider rule, to solve for unknown quantities in series
and parallel circuits, and series-parallel networks. (II)
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2.
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Use simultaneous equations and determinants to solve electronic
circuits with mesh, branch, and nodal circuit analysis. (III)
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3.
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Apply algebraic principles in network theorems including
superposition, Thevenin, Norton, Millman, and maximum power transfer
to solve for unknown values in single and multi-source electronic
networks. (IV)
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4.
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Calculate instantaneous potential difference in RC circuits
graphically and with exponential functions. (V.C-F)
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5.
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Calculate instantaneous sinusoidal values, using trigonometric
functions and radian measurement. (VI)
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6.
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Determine the algebraic sum of sinusoidal waveforms through complex
numbers (phasor algebra). (VII)
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7.
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Use phasor algebra to solve for unknown quantities in series and
parallel AC circuits. (VIII.A)
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8.
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Apply phasor algebra in the solution for unknown quantities in
series-parallel AC networks. (VIII.B)
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9.
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Employ phasor algebra with simultaneous equations and determinants to
solve AC circuits employing mesh, branch, and nodal circuit analysis.
(IX)
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10.
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Apply algebraic principles with phasor algebra in network theorems
including superposition, Thevenin, Norton, Millman, and maximum power
transfer to solve for unknown values in single nd multi-source AC
circuit networks. (X)
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11.
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Employ algebraic and trigonometry principles to solve for active,
reactive, apparent power, and power factor in AC circuits. (XI)
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