What is the effect as more inductors are added in parallel to a circuit? A. Increased total inductance. B. Increased total inductive reactance. C. Increased total resistance. D. Increased total circuit current.

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### Question 3: What is the effect as more inductors are added in parallel to a circuit?

#### Options:
A. Increased total inductance.  
B. Increased total inductive reactance.  
C. Increased total resistance.  
D. Increased total circuit current.

**Explanation:**

When inductors are added in parallel to a circuit, the total inductance (L_total) decreases, unlike when they are added in series where the inductances simply add up. In a parallel circuit, the total inductance can be calculated using the formula:

\[ \frac{1}{L_{total}} = \frac{1}{L_1} + \frac{1}{L_2} + \ldots + \frac{1}{L_n} \]

- **Option A** is incorrect because the total inductance decreases, not increases.
- **Option B** is incorrect because inductive reactance depends on both inductance and frequency, but it would not necessarily increase as inductors are added in parallel due to the decrease in total inductance.
- **Option C** is incorrect as inductors do not primarily affect resistance directly.
- **Option D** is relevant because adding more inductors in parallel will decrease the total inductance, which can lead to a decrease in the reactance and thus, under certain circumstances, might increase total current in the circuit.

**Therefore, the correct answer is likely related to the overall effect on circuit current. Further details based on specific conditions of the circuit would be required to conclusively determine the impact.**
Transcribed Image Text:### Question 3: What is the effect as more inductors are added in parallel to a circuit? #### Options: A. Increased total inductance. B. Increased total inductive reactance. C. Increased total resistance. D. Increased total circuit current. **Explanation:** When inductors are added in parallel to a circuit, the total inductance (L_total) decreases, unlike when they are added in series where the inductances simply add up. In a parallel circuit, the total inductance can be calculated using the formula: \[ \frac{1}{L_{total}} = \frac{1}{L_1} + \frac{1}{L_2} + \ldots + \frac{1}{L_n} \] - **Option A** is incorrect because the total inductance decreases, not increases. - **Option B** is incorrect because inductive reactance depends on both inductance and frequency, but it would not necessarily increase as inductors are added in parallel due to the decrease in total inductance. - **Option C** is incorrect as inductors do not primarily affect resistance directly. - **Option D** is relevant because adding more inductors in parallel will decrease the total inductance, which can lead to a decrease in the reactance and thus, under certain circumstances, might increase total current in the circuit. **Therefore, the correct answer is likely related to the overall effect on circuit current. Further details based on specific conditions of the circuit would be required to conclusively determine the impact.**
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