Buper Position theorm) a) For the Circuit given, find the current only due PPropriately deactivating the b) Find the 4m A current Jource by properly dactivating the voltage source to the ĭzV voltage source by cürreent source Current lo, on ly due to the O Find the to tal current using superposition 1o I2v

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Author:Robert L. Boylestad
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(Superposition Theorem)

a) For the circuit given, find the current \( I_0 \) only due to the 12V voltage source by appropriately deactivating the current source.

b) Find the current \( I_0 \) only due to the 4mA current source by properly deactivating the voltage source.

c) Find the total current using superposition.

**Diagram Explanation:**

The circuit diagram includes:

- A 12V voltage source connected in series with a 6kΩ resistor.
- An 8kΩ resistor is connected at the top, leading to the point labeled \( I_0 \).
- A 4mA current source is depicted with a circular arrow at the right, indicating its direction.
- Two resistors of 2kΩ and 4kΩ are connected in parallel next to the current source. 

The circuit relies on the superposition theorem, requiring analysis by considering the effects of the voltage and current sources separately, and then combining their effects to find the total current \( I_0 \).
Transcribed Image Text:(Superposition Theorem) a) For the circuit given, find the current \( I_0 \) only due to the 12V voltage source by appropriately deactivating the current source. b) Find the current \( I_0 \) only due to the 4mA current source by properly deactivating the voltage source. c) Find the total current using superposition. **Diagram Explanation:** The circuit diagram includes: - A 12V voltage source connected in series with a 6kΩ resistor. - An 8kΩ resistor is connected at the top, leading to the point labeled \( I_0 \). - A 4mA current source is depicted with a circular arrow at the right, indicating its direction. - Two resistors of 2kΩ and 4kΩ are connected in parallel next to the current source. The circuit relies on the superposition theorem, requiring analysis by considering the effects of the voltage and current sources separately, and then combining their effects to find the total current \( I_0 \).
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