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Part a.) what's the total energy stored by the capacitors ( answer choices below) 2.4 E -3 J 5.3 E -4 J 1.7 E -3 J 3.6 E -3 J 4.6 E -4 J b.) what is charge of 126 micro farad capacitor (answer choices in pic)

Part a.) what's the total energy stored by the capacitors ( answer choices below) 2.4 E -3 J 5.3 E -4 J 1.7 E -3 J 3.6 E -3 J 4.6 E -4 J b.) what is charge of 126 micro farad capacitor (answer choices in pic)

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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Part a.) what's the total energy stored by the capacitors ( answer choices below)

2.4 E -3 J

5.3 E -4 J

1.7 E -3 J

3.6 E -3 J

4.6 E -4 J

b.) what is charge of 126 micro farad capacitor (answer choices in pic)

The image depicts an electrical circuit diagram with four capacitors and a battery. The capacitors are labeled with their capacitances: - 133 μF - 119 μF - 126 μF - 84 μF These capacitors are arranged in a combination of series and parallel configurations. The circuit is powered by a 9V battery. **Circuit Explanation:** 1. **Combination of Capacitors:** - The 133 μF and 119 μF capacitors are in parallel. - The 126 μF capacitor is connected in series with this parallel combination. - The 84 μF capacitor is also in series with the rest of the configuration. 2. **Voltage Source:** - A 9V battery is connected to the circuit, providing the potential difference across the capacitors. **Question:** For the circuit shown, what is the charge on the 126 microFarad (μF) capacitor? **Options:** - A) 1.7E-4 C - B) 3.8E-4 C - C) 1.2E-4 C - D) 2.3E-4 C - E) 5.6E-5 C
Transcribed Image Text:The image depicts an electrical circuit diagram with four capacitors and a battery. The capacitors are labeled with their capacitances: - 133 μF - 119 μF - 126 μF - 84 μF These capacitors are arranged in a combination of series and parallel configurations. The circuit is powered by a 9V battery. **Circuit Explanation:** 1. **Combination of Capacitors:** - The 133 μF and 119 μF capacitors are in parallel. - The 126 μF capacitor is connected in series with this parallel combination. - The 84 μF capacitor is also in series with the rest of the configuration. 2. **Voltage Source:** - A 9V battery is connected to the circuit, providing the potential difference across the capacitors. **Question:** For the circuit shown, what is the charge on the 126 microFarad (μF) capacitor? **Options:** - A) 1.7E-4 C - B) 3.8E-4 C - C) 1.2E-4 C - D) 2.3E-4 C - E) 5.6E-5 C
The image depicts a capacitor circuit consisting of four capacitors and a voltage source of 9 volts. Here are the details: - Capacitors in the circuit: - A 133 µF capacitor - A 119 µF capacitor - A 126 µF capacitor - An 84 µF capacitor - Configuration: - The 133 µF and 119 µF capacitors are arranged in parallel. - The 126 µF and 84 µF capacitors are in series with the parallel arrangement of the 133 µF and 119 µF capacitors. - Voltage Source: - A 9V battery is connected across the circuit. The question asks: "For the circuit shown, what is the total energy stored by the capacitors?" This problem involves calculating the total energy using the formula for energy stored in capacitors, which is \( E = \frac{1}{2} C V^2 \). You'll need to find the equivalent capacitance of the entire circuit first and then apply the formula using the voltage of the 9V battery.
Transcribed Image Text:The image depicts a capacitor circuit consisting of four capacitors and a voltage source of 9 volts. Here are the details: - Capacitors in the circuit: - A 133 µF capacitor - A 119 µF capacitor - A 126 µF capacitor - An 84 µF capacitor - Configuration: - The 133 µF and 119 µF capacitors are arranged in parallel. - The 126 µF and 84 µF capacitors are in series with the parallel arrangement of the 133 µF and 119 µF capacitors. - Voltage Source: - A 9V battery is connected across the circuit. The question asks: "For the circuit shown, what is the total energy stored by the capacitors?" This problem involves calculating the total energy using the formula for energy stored in capacitors, which is \( E = \frac{1}{2} C V^2 \). You'll need to find the equivalent capacitance of the entire circuit first and then apply the formula using the voltage of the 9V battery.
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