In the circuit of (Figure 1), each resistor represents a light bulb. Let Rj = R2 = R3 = R4 = 4.56 N and let the EMF be 8,98 V. Part J Bulb R4 is now removed from the circuit, leaving a break in the wire at its position. What is the current in the bulb R1? Express your answer in amperes. Figure < 1 of 1> I = A R1 R3 R4 R2

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Please answer all 3 parts. 

**Problem Statement:**

1. **Question:**
   - Bulb \( R_4 \) is now removed from the circuit, leaving a break in the wire at its position. What is the current in the bulb \( R_2 \)?

   - **Instruction:**
     - Express your answer in amperes.

   - **Answer Box:**
     - \( I = \_\_ \, \text{A} \)

2. **Section: Part L**

   - **Question:**
     - Bulb \( R_4 \) is now removed from the circuit, leaving a break in the wire at its position. What is the current in the bulb \( R_3 \)?

   - **Instruction:**
     - Express your answer in amperes.

   - **Answer Box:**
     - \( I = \_\_ \, \text{A} \)

**Notes for Students:**
- Each question involves calculating the current through a specific bulb in a circuit after one component (bulb \( R_4 \)) has been removed.
- Consider how the removal of a bulb affects the circuit configuration (e.g., series or parallel connections).
- Use Ohm's Law and principles of circuit analysis to determine the answer.
Transcribed Image Text:**Problem Statement:** 1. **Question:** - Bulb \( R_4 \) is now removed from the circuit, leaving a break in the wire at its position. What is the current in the bulb \( R_2 \)? - **Instruction:** - Express your answer in amperes. - **Answer Box:** - \( I = \_\_ \, \text{A} \) 2. **Section: Part L** - **Question:** - Bulb \( R_4 \) is now removed from the circuit, leaving a break in the wire at its position. What is the current in the bulb \( R_3 \)? - **Instruction:** - Express your answer in amperes. - **Answer Box:** - \( I = \_\_ \, \text{A} \) **Notes for Students:** - Each question involves calculating the current through a specific bulb in a circuit after one component (bulb \( R_4 \)) has been removed. - Consider how the removal of a bulb affects the circuit configuration (e.g., series or parallel connections). - Use Ohm's Law and principles of circuit analysis to determine the answer.
**Educational Website Text Transcription**

**Circuit Analysis Example**

In the circuit of Figure 1, each resistor represents a light bulb. Let \( R_1 = R_2 = R_3 = R_4 = 4.56 \, \Omega \) and let the EMF be \( 8.98 \, \text{V} \).

**Figure Description:**

The circuit diagram includes four resistors labeled \( R_1 \), \( R_2 \), \( R_3 \), and \( R_4 \). These resistors are arranged as follows:

- \( R_1 \) and \( R_2 \) are in parallel.
- \( R_3 \) and \( R_4 \) are also in parallel and connected in series with the \( R_1 \) and \( R_2 \) parallel combination.
- The entire setup is powered by a voltage source \( \mathcal{E} \), with a positive terminal on the left.

**Problem Part J:**

Bulb \( R_4 \) is now removed from the circuit, leaving a break in the wire at its position. What is the current in the bulb \( R_1 \)?

*Express your answer in amperes.*

I = [Answer Box]

(Use Ohm’s law and the properties of series and parallel circuits to solve this problem.)
Transcribed Image Text:**Educational Website Text Transcription** **Circuit Analysis Example** In the circuit of Figure 1, each resistor represents a light bulb. Let \( R_1 = R_2 = R_3 = R_4 = 4.56 \, \Omega \) and let the EMF be \( 8.98 \, \text{V} \). **Figure Description:** The circuit diagram includes four resistors labeled \( R_1 \), \( R_2 \), \( R_3 \), and \( R_4 \). These resistors are arranged as follows: - \( R_1 \) and \( R_2 \) are in parallel. - \( R_3 \) and \( R_4 \) are also in parallel and connected in series with the \( R_1 \) and \( R_2 \) parallel combination. - The entire setup is powered by a voltage source \( \mathcal{E} \), with a positive terminal on the left. **Problem Part J:** Bulb \( R_4 \) is now removed from the circuit, leaving a break in the wire at its position. What is the current in the bulb \( R_1 \)? *Express your answer in amperes.* I = [Answer Box] (Use Ohm’s law and the properties of series and parallel circuits to solve this problem.)
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