Determine the voltage dropped on R₂, given: = Ę₁ = . = 2035 V, R₁ = 143 Q, R₂ = 147 Q, R₂ = 104 02, and R₁ (Round the FINAL answer to the nearest whole number.) R₂ : 48 Ω
Determine the voltage dropped on R₂, given: = Ę₁ = . = 2035 V, R₁ = 143 Q, R₂ = 147 Q, R₂ = 104 02, and R₁ (Round the FINAL answer to the nearest whole number.) R₂ : 48 Ω
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Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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Question
Determine the voltage dropped on R3
![**Problem Statement:**
Determine the voltage dropped on \( R_3 \), given:
\[
E_T = 2035 \, V, \ R_1 = 143 \, \Omega, \ R_2 = 147 \, \Omega, \ R_3 = 104 \, \Omega, \text{ and } R_4 = 48 \, \Omega
\]
(Round the FINAL answer to the nearest whole number.)
**Diagram Explanation:**
The image shows an electrical circuit with a total voltage (\(E_T\)) source connected in series to four resistors (\(R_1\), \(R_2\), \(R_3\), and \(R_4\)).
**Steps to Solve:**
1. **Calculate Total Resistance (\(R_{\text{total}}\)):**
\[
R_{\text{total}} = R_1 + R_2 + R_3 + R_4 = 143 \, \Omega + 147 \, \Omega + 104 \, \Omega + 48 \, \Omega
\]
2. **Calculate Total Current (\(I\)) Using Ohm’s Law:**
\[
I = \frac{E_T}{R_{\text{total}}}
\]
3. **Calculate Voltage Drop on \(R_3\) (\(V_{R_3}\)):**
\[
V_{R_3} = I \times R_3
\]
Follow these steps to find the voltage drop across \(R_3\) and round the result to the nearest whole number.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F35b78b40-6a45-4b58-8186-5bcc6d82334d%2F088c4921-fffb-48b5-9f08-7ba4b8bb2dee%2Fwwz4e8k_processed.png&w=3840&q=75)
Transcribed Image Text:**Problem Statement:**
Determine the voltage dropped on \( R_3 \), given:
\[
E_T = 2035 \, V, \ R_1 = 143 \, \Omega, \ R_2 = 147 \, \Omega, \ R_3 = 104 \, \Omega, \text{ and } R_4 = 48 \, \Omega
\]
(Round the FINAL answer to the nearest whole number.)
**Diagram Explanation:**
The image shows an electrical circuit with a total voltage (\(E_T\)) source connected in series to four resistors (\(R_1\), \(R_2\), \(R_3\), and \(R_4\)).
**Steps to Solve:**
1. **Calculate Total Resistance (\(R_{\text{total}}\)):**
\[
R_{\text{total}} = R_1 + R_2 + R_3 + R_4 = 143 \, \Omega + 147 \, \Omega + 104 \, \Omega + 48 \, \Omega
\]
2. **Calculate Total Current (\(I\)) Using Ohm’s Law:**
\[
I = \frac{E_T}{R_{\text{total}}}
\]
3. **Calculate Voltage Drop on \(R_3\) (\(V_{R_3}\)):**
\[
V_{R_3} = I \times R_3
\]
Follow these steps to find the voltage drop across \(R_3\) and round the result to the nearest whole number.
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