i(t) v(t) :C =1 µF Figure P8.6

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calculate the phase shift of current in the capacitor shown in fig 8.6

v1(t) = 50cos(438t-40) V

 

**Figure P8.6: Capacitor Circuit Diagram**

This diagram illustrates a simple circuit containing a capacitor. In this circuit:

- The capacitor is labeled with a capacitance of \(C = 1 \, \mu F\) (microfarad).
- The circuit has a voltage across the capacitor, denoted as \(v(t)\).
- The current flowing through the circuit is represented by \(i(t)\).
- The capacitor is connected between two points, with the top point marked with a positive (\(+\)) sign and the bottom point with a negative (\(-\)) sign, indicating the polarity of the voltage \(v(t)\).

The diagram demonstrates a basic RC (resistor-capacitor) circuit, typically used for studying transient response and time-dependent behavior in electrical engineering and physics contexts.
Transcribed Image Text:**Figure P8.6: Capacitor Circuit Diagram** This diagram illustrates a simple circuit containing a capacitor. In this circuit: - The capacitor is labeled with a capacitance of \(C = 1 \, \mu F\) (microfarad). - The circuit has a voltage across the capacitor, denoted as \(v(t)\). - The current flowing through the circuit is represented by \(i(t)\). - The capacitor is connected between two points, with the top point marked with a positive (\(+\)) sign and the bottom point with a negative (\(-\)) sign, indicating the polarity of the voltage \(v(t)\). The diagram demonstrates a basic RC (resistor-capacitor) circuit, typically used for studying transient response and time-dependent behavior in electrical engineering and physics contexts.
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