Find the voltage across the capacitors in the given circuit under dc conditions, where R₁ = 67 Q and R₂ = 172. R₁ www C₁ V1 10Ω www. 50 Ω R₂ 60 V The voltage across the capacitors are v₁ = +51 22 HH C₂ V and v2 = V.

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**Transcription for Educational Website:**

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Find the voltage across the capacitors in the given circuit under DC conditions, where \( R_1 = 67 \, \Omega \) and \( R_2 = 17 \, \Omega \).

[Diagram Description]
- The circuit consists of a series-parallel configuration.
- \( R_1 \) and \( C_1 \) are connected in parallel with a 10 \(\Omega\) resistor.
- The combination is in series with \( R_2 \) and another 50 \(\Omega\) resistor which is parallel to \( C_2 \).
- A 60 V DC voltage source is connected across the entire series-parallel network.

**Key Components:**
- \( R_1 \): 67 \(\Omega\)
- \( R_2 \): 17 \(\Omega\)
- \( C_1 \) and \( C_2 \): Capacitors with unknown voltages \( v_1 \) and \( v_2 \)
- 60 V DC Voltage Source

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**Objective:**

Calculate the voltages across the capacitors. 

- The voltage across capacitor \( C_1 \) is \( v_1 = \_\_\_ \) V.
- The voltage across capacitor \( C_2 \) is \( v_2 = \_\_\_ \) V.
Transcribed Image Text:**Transcription for Educational Website:** --- Find the voltage across the capacitors in the given circuit under DC conditions, where \( R_1 = 67 \, \Omega \) and \( R_2 = 17 \, \Omega \). [Diagram Description] - The circuit consists of a series-parallel configuration. - \( R_1 \) and \( C_1 \) are connected in parallel with a 10 \(\Omega\) resistor. - The combination is in series with \( R_2 \) and another 50 \(\Omega\) resistor which is parallel to \( C_2 \). - A 60 V DC voltage source is connected across the entire series-parallel network. **Key Components:** - \( R_1 \): 67 \(\Omega\) - \( R_2 \): 17 \(\Omega\) - \( C_1 \) and \( C_2 \): Capacitors with unknown voltages \( v_1 \) and \( v_2 \) - 60 V DC Voltage Source --- **Objective:** Calculate the voltages across the capacitors. - The voltage across capacitor \( C_1 \) is \( v_1 = \_\_\_ \) V. - The voltage across capacitor \( C_2 \) is \( v_2 = \_\_\_ \) V.
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