Four long wires are perpendicular to the x-y plane. Each wire carries the same magnitude current. Wire 1 goes through point (a, a, 0) on the x-y plane, wire 2 goes through the point (-a, a, 0), wire 3 goes through the point (-a, -a, 0), and wire 4 goes through the point (a, -a, 0). Wires 1 and 2 carry their currents in the positive z direction and wires 3 and 4 carry their currents in the -z direction. What is the direction of the resulting magnetic field at the origin? 4 Othe-x direction O There is no direction since the field is zero at this position. the -y direction O the +x direction
Four long wires are perpendicular to the x-y plane. Each wire carries the same magnitude current. Wire 1 goes through point (a, a, 0) on the x-y plane, wire 2 goes through the point (-a, a, 0), wire 3 goes through the point (-a, -a, 0), and wire 4 goes through the point (a, -a, 0). Wires 1 and 2 carry their currents in the positive z direction and wires 3 and 4 carry their currents in the -z direction. What is the direction of the resulting magnetic field at the origin? 4 Othe-x direction O There is no direction since the field is zero at this position. the -y direction O the +x direction
College Physics
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Author:Raymond A. Serway, Chris Vuille
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Chapter1: Units, Trigonometry. And Vectors
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Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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
Transcribed Image Text:**Problem Description:**
Four long wires are perpendicular to the \( x\text{-}y \) plane. Each wire carries the same magnitude current.
- **Wire 1** goes through point \((a, a, 0)\) on the \( x\text{-}y \) plane.
- **Wire 2** goes through the point \((-a, a, 0)\).
- **Wire 3** goes through the point \((-a, -a, 0)\).
- **Wire 4** goes through the point \((a, -a, 0)\).
Wires 1 and 2 carry their currents in the positive \( z \) direction and wires 3 and 4 carry their currents in the negative \( z \) direction.
**Question:** What is the direction of the resulting magnetic field at the origin?
**Options:**
- ○ the \(-x\) direction
- ○ There is no direction since the field is zero at this position.
- ○ the \(-y\) direction
- ○ the \(+x\) direction
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