For the RC Circuit shown find the charge on the capacitor at t=0.1 seconds after the switch is closed in milli-coulombs. a. 1.7 uC b. 4.9 uC c. 3.5 uC d. 7.2 uC

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For the RC Circuit shown find the charge on the capacitor at t=0.1 seconds after the switch is closed in milli-coulombs.

a. 1.7 uC

b. 4.9 uC

c. 3.5 uC

d. 7.2 uC

 

### Circuit Diagram Explanation

This image depicts a simple RC (resistor-capacitor) series circuit. Below is a detailed description:

#### Components:
1. **Voltage Source**:
   - Denoted by the symbol of a battery.
   - Voltage (\( \epsilon \)) = 24 V.

2. **Resistor**:
   - Resistance (\( R \)) = 500 Ω.
   - Represented by a zigzag line.

3. **Capacitor**:
   - Capacitance (\( C \)) = 300 µF.
   - Depicted by two parallel lines, one of which is curved.

#### Circuit Layout:
- The circuit consists of a voltage source connected in series to a resistor and a capacitor.
- The flow of current starts from the positive terminal of the battery, moves through the resistor (500 Ω), and continues through the capacitor (300 µF) before returning back to the negative terminal of the battery.
  
This type of circuit is commonly analyzed to understand the charging and discharging behavior of capacitors in electric circuits. It is essential for understanding the time constant in RC circuits, which is a function of resistance and capacitance values.
Transcribed Image Text:### Circuit Diagram Explanation This image depicts a simple RC (resistor-capacitor) series circuit. Below is a detailed description: #### Components: 1. **Voltage Source**: - Denoted by the symbol of a battery. - Voltage (\( \epsilon \)) = 24 V. 2. **Resistor**: - Resistance (\( R \)) = 500 Ω. - Represented by a zigzag line. 3. **Capacitor**: - Capacitance (\( C \)) = 300 µF. - Depicted by two parallel lines, one of which is curved. #### Circuit Layout: - The circuit consists of a voltage source connected in series to a resistor and a capacitor. - The flow of current starts from the positive terminal of the battery, moves through the resistor (500 Ω), and continues through the capacitor (300 µF) before returning back to the negative terminal of the battery. This type of circuit is commonly analyzed to understand the charging and discharging behavior of capacitors in electric circuits. It is essential for understanding the time constant in RC circuits, which is a function of resistance and capacitance values.
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