As shown in the figure, two long, straight current-carrying wires (1 and 2) are attached at right angles to a board by wire brackets. The current in wire 1 is 7.89 A in the positive y direction and the current in wire 2 is 5.00 A in the positive x direction. The points A and B are a distance r = 0.200 m from both wires.
As shown in the figure, two long, straight current-carrying wires (1 and 2) are attached at right angles to a board by wire brackets. The current in wire 1 is 7.89 A in the positive y direction and the current in wire 2 is 5.00 A in the positive x direction. The points A and B are a distance r = 0.200 m from both wires.
As shown in the figure, two long, straight current-carrying wires (1 and 2) are attached at right angles to a board by wire brackets. The current in wire 1 is 7.89 A in the positive y direction and the current in wire 2 is 5.00 A in the positive x direction. The points A and B are a distance r = 0.200 m from both wires.
As shown in the figure, two long, straight current-carrying wires (1 and 2) are attached at right angles to a board by wire brackets. The current in wire 1 is 7.89 A in the positive y direction and the current in wire 2 is 5.00 A in the positive x direction. The points A and B are a distance r = 0.200 m from both wires.
(a) How does the magnitude of the net magnetic field at point A compare to the magnitude of the net magnetic field at point B?
BA > BB
BA = BB
BA < BB
(b) Determine the magnitude of the net magnetic field at points A and B. point A T point B T
(c) If the brackets holding wire 2 are removed, what will happen to wire 2? It will rotate clockwise. It will rotate counterclockwise. Nothing will happen.
Transcribed Image Text:**Transcription for Educational Website**
**Magnetic Fields Around Current-Carrying Wires**
As shown in the figure, two long, straight current-carrying wires (1 and 2) are attached at right angles to a board by wire brackets. The current in wire 1 is 7.89 A in the positive \( y \)-direction, and the current in wire 2 is 5.00 A in the positive \( x \)-direction. The points A and B are a distance \( r = 0.200 \, \text{m} \) from both wires.
**Diagram Explanation:**
- The diagram depicts the two wires (#1 and #2) oriented perpendicularly.
- Wire 1 has current \( I_1 \) pointing up along the \( y \)-axis.
- Wire 2 has current \( I_2 \) pointing to the right along the \( x \)-axis.
- Points A and B are marked equidistantly from both wires.
**Exercises:**
**(a)** How does the magnitude of the net magnetic field at point A compare to the magnitude of the net magnetic field at point B?
- \(\Box\) \( B_A > B_B \)
- \(\Box\) \( B_A = B_B \)
- \(\Box\) \( B_A < B_B \)
**(b)** Determine the magnitude of the net magnetic field at points A and B.
- Point A: \(\underline{\hspace{1cm}}\) T
- Point B: \(\underline{\hspace{1cm}}\) T
**(c)** If the brackets holding wire 2 are removed, what will happen to wire 2?
- \(\Box\) It will rotate clockwise.
- \(\Box\) It will rotate counterclockwise.
- \(\Box\) Nothing will happen.
This exercise explores the interactions between magnetic fields generated around current-carrying wires and involves analyzing the effects these magnetic fields have at designated points. Understanding these principles is essential for grasping the fundamentals of electromagnetism.
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