The circuit in the figure below has been connected for a long time. Let R1 = 8.60 Ω and R2 = 4.20 Ω. (a) What is the potential difference across the capacitor? (b) If the battery is disconnected from the circuit, over what time interval does the capacitor discharge to one-tenth its initial voltage?
The circuit in the figure below has been connected for a long time. Let R1 = 8.60 Ω and R2 = 4.20 Ω. (a) What is the potential difference across the capacitor? (b) If the battery is disconnected from the circuit, over what time interval does the capacitor discharge to one-tenth its initial voltage?
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
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The circuit in the figure below has been connected for a long time. Let R1 = 8.60 Ω and R2 = 4.20 Ω.
(a) What is the potential difference across the capacitor?
(b) If the battery is disconnected from the circuit, over what time interval does the capacitor discharge to one-tenth its initial voltage?
Transcribed Image Text:The image depicts an electrical circuit diagram featuring a combination of resistors and a capacitor. Here's a detailed explanation:
- **Voltage Source:** The circuit is powered by a 10.0 V battery (indicated on the left).
- **Resistors:**
- **R1:** Located on the top right segment of the circuit, its resistance value is not specified.
- **1.00 Ω Resistor:** Positioned on the top left of the circuit.
- **R2:** Located on the lower left segment, its resistance value is not specified.
- **2.00 Ω Resistor:** Positioned on the lower right of the circuit.
- **Capacitor:** A 1.00 µF capacitor is connected between the two diagonal nodes within the diamond-shaped section of the circuit.
- **Configuration:** The components form a bridge-like configuration, often seen in Wheatstone bridge circuits, but here incorporating a capacitor. The resistors are in a diamond shape with a capacitor in the middle.
This circuit setup is often used in educational contexts to illustrate mixed resistor-capacitor networks and analyze them using Kirchhoff's rules or other circuit analysis techniques.
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