Three long, parallel conductors each carry a current of I=2.00 A. Figure 4 is an end view of the conductors. Taking a = 1.00 cm, determine the magnitude and direction of the magnetic field at point C.

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Three long, parallel conductors each carry a current of \( I = 2.00 \, \text{A} \). Figure 4 is an end view of the conductors. Taking \( a = 1.00 \, \text{cm} \), determine the magnitude and direction of the magnetic field at point \( C \).

**Diagram Explanation (Fig. 4):**

The diagram represents three parallel conductors arranged in a triangular configuration. The conductors are labeled as follows:

- **Conductor 1 (top left)** with a current flowing perpendicular to the plane (indicated by a circle with a cross inside), suggesting that the current is directed into the page.
- **Conductor 2 (bottom left)** with a current also flowing into the page.
- **Conductor 3 (right)**, shown with a current coming out of the page (indicated by a circle with a dot).

Each side of the equilateral triangle formed by these conductors has a length of \( a = 1.00 \, \text{cm} \). 

Point \( C \) is located at the midpoint of the base of the triangle, equidistant from the two bottom conductors. The task is to determine the magnetic field at point \( C \) due to the currents in these three conductors.
Transcribed Image Text:The problem description is as follows: Three long, parallel conductors each carry a current of \( I = 2.00 \, \text{A} \). Figure 4 is an end view of the conductors. Taking \( a = 1.00 \, \text{cm} \), determine the magnitude and direction of the magnetic field at point \( C \). **Diagram Explanation (Fig. 4):** The diagram represents three parallel conductors arranged in a triangular configuration. The conductors are labeled as follows: - **Conductor 1 (top left)** with a current flowing perpendicular to the plane (indicated by a circle with a cross inside), suggesting that the current is directed into the page. - **Conductor 2 (bottom left)** with a current also flowing into the page. - **Conductor 3 (right)**, shown with a current coming out of the page (indicated by a circle with a dot). Each side of the equilateral triangle formed by these conductors has a length of \( a = 1.00 \, \text{cm} \). Point \( C \) is located at the midpoint of the base of the triangle, equidistant from the two bottom conductors. The task is to determine the magnetic field at point \( C \) due to the currents in these three conductors.
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