Capacitors C1 = 10 µF and C2 = 20 µF are each charged to 26 V, then disconnected from the battery without changing the charge on the capacitor plates. The two capacitors are then connected in parallel, with the positive plate of C1 connected to the negative plate of C2 and vice versa. Afterward, what is the charge on each capacitor? Express your answer using two significant figures. Enter your answers numerically separated by a comma. • View Available Hint(s) ν ΑΣφ Q1, Q2 = µC

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Chapter1: Units, Trigonometry. And Vectors
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**Capacitance Analysis: Parallel Capacitor Connection**

**Scenario:**
Capacitors \( C_1 = 10 \, \mu \text{F} \) and \( C_2 = 20 \, \mu \text{F} \) are initially charged to \( 26 \, \text{V} \) and then disconnected from the battery, ensuring the charge on each capacitor remains unchanged. These capacitors are subsequently connected in parallel, with the positive plate of \( C_1 \) linked to the negative plate of \( C_2 \), and vice versa.

---

### Part A: Charge on Each Capacitor

**Problem:**
Afterward, what is the charge on each capacitor?

**Instructions:**
Express your answer using two significant figures. Enter your answers numerically, separated by a comma.

### Input Box:
- Caption: \( Q_1, Q_2 = \) 
- Units: \( \mu \text{C} \)

**Hints and Responses:**
- Option to view available hint(s).
- Submit your response.
- Track your previous answers or request the correct answer.
- An incorrect submission notification shows with attempts remaining.

---

### Part B: Potential Difference Across Each Capacitor

**Problem:**
What is the potential difference across each capacitor?

**Instructions:**
Express your answer using two significant figures. Enter your answers numerically, separated by a comma.

### Input Box:
- Caption: \( \Delta V_1, \Delta V_2 = \) 
- Units: \( \text{V} \)

**Hints and Responses:**
- Option to view available hint(s).

This step-by-step approach helps in understanding how capacitors behave when connected in parallel, emphasizing the calculation of charge distribution and potential difference.
Transcribed Image Text:**Capacitance Analysis: Parallel Capacitor Connection** **Scenario:** Capacitors \( C_1 = 10 \, \mu \text{F} \) and \( C_2 = 20 \, \mu \text{F} \) are initially charged to \( 26 \, \text{V} \) and then disconnected from the battery, ensuring the charge on each capacitor remains unchanged. These capacitors are subsequently connected in parallel, with the positive plate of \( C_1 \) linked to the negative plate of \( C_2 \), and vice versa. --- ### Part A: Charge on Each Capacitor **Problem:** Afterward, what is the charge on each capacitor? **Instructions:** Express your answer using two significant figures. Enter your answers numerically, separated by a comma. ### Input Box: - Caption: \( Q_1, Q_2 = \) - Units: \( \mu \text{C} \) **Hints and Responses:** - Option to view available hint(s). - Submit your response. - Track your previous answers or request the correct answer. - An incorrect submission notification shows with attempts remaining. --- ### Part B: Potential Difference Across Each Capacitor **Problem:** What is the potential difference across each capacitor? **Instructions:** Express your answer using two significant figures. Enter your answers numerically, separated by a comma. ### Input Box: - Caption: \( \Delta V_1, \Delta V_2 = \) - Units: \( \text{V} \) **Hints and Responses:** - Option to view available hint(s). This step-by-step approach helps in understanding how capacitors behave when connected in parallel, emphasizing the calculation of charge distribution and potential difference.
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