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(TOLD) Vmfr relation to Vco
Vmfr = Vco + 30

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Final answer:

The question pertains to the Physics subject, dealing with AC circuits and the phase relationships between voltage and current in resistors, inductors, and capacitors.

Step-by-step explanation:

The question involves Physics, specifically the concept of AC circuits and the relationship between voltages across different circuit components. When dealing with AC circuits that have resistors (R), inductors (L), and capacitors (C), it is important to understand that these components will affect the phase of the voltage and current in different ways. In an AC circuit, the voltage across the resistor VR is in phase with the current, the voltage across the inductor VL leads the current by 90°, and the voltage across the capacitor Vc lags the current by 90°. This creates a situation where VL and Vc are 180° out of phase and tend to partially cancel each other out unless they have the same magnitude, which is not usually the case.

The phasor diagram is a crucial tool for visualizing these relationships. In the phasor diagram, the phasors for current and voltage components rotate at the same angular frequency, but with potential phase differences between them. Specifically, phasor diagrams can show that the peak voltage Vo of the source is not the simple sum of the peak voltages across the components R, L, and C due to these phase differences.

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