6.In an RLC circuit the inductor has a value 400 mH, the capacitor 4.43 uF and the resistor has a value of 250 2. They are connected to a generator functioning at 50 Hz. The peak current is 250 mA a) Find Vmax b) Find the angle by which the current leads of lags the voltage (a) 161V b) 67 degrees lagging the voltage.

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**RLC Circuit Problem**

In an RLC circuit, the inductor has a value of 400 mH, the capacitor 4.43 μF, and the resistor has a value of 250 Ω. These components are connected to a generator functioning at 50 Hz. The peak current is 250 mA.

**Tasks:**
a) Find Vmax.
b) Determine the angle by which the current leads or lags the voltage:
   - (a) 161V
   - (b) 67 degrees lagging the voltage.

**Explanation:**
In such a circuit, calculations often involve determining the impedance to find Vmax using Ohm’s Law and understanding phase angles between current and voltage, which are key in AC circuits. The inductive and capacitive reactance can play a role in determining these values.
Transcribed Image Text:**RLC Circuit Problem** In an RLC circuit, the inductor has a value of 400 mH, the capacitor 4.43 μF, and the resistor has a value of 250 Ω. These components are connected to a generator functioning at 50 Hz. The peak current is 250 mA. **Tasks:** a) Find Vmax. b) Determine the angle by which the current leads or lags the voltage: - (a) 161V - (b) 67 degrees lagging the voltage. **Explanation:** In such a circuit, calculations often involve determining the impedance to find Vmax using Ohm’s Law and understanding phase angles between current and voltage, which are key in AC circuits. The inductive and capacitive reactance can play a role in determining these values.
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