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A current-carrying wire is oriented along the x axis. It passes through a region 0.164 m long in which there is a magnetic field of 1.89 T in the +z direction. The wire experiences a force of 23 N in the +y direction as shown in the figure. F 1. ) The current can be calculated using the formula number (refer to formula sheet) 2. ) The magnetic field vector acting on the wire can be expressed as: 3. (t) The magnitude of the electric current can be calculated using: (0.164) O23)x(1.89) (23) (1.89)X(0.164) (L89) (23)x(0.164) 4. ( 9 The magnitude of the current

A current-carrying wire is oriented along the x axis. It passes through a region 0.164 m long in which there is a magnetic field of 1.89 T in the +z direction. The wire experiences a force of 23 N in the +y direction as shown in the figure. F 1. ) The current can be calculated using the formula number (refer to formula sheet) 2. ) The magnetic field vector acting on the wire can be expressed as: 3. (t) The magnitude of the electric current can be calculated using: (0.164) O23)x(1.89) (23) (1.89)X(0.164) (L89) (23)x(0.164) 4. ( 9 The magnitude of the current

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. A current-carrying wire is oriented along the x axis. It passes through a region 0.164 m long in which there is a magnetic field of 1.89 T in the +z direction. The wire experiences a force of 23 N in the +y direction as shown in the figure. F 1. ) The current can be calculated using the formula number (refer to formula sheet) ) The magnetic field vector 2." acting on the wire can be expressed as: B = 3.( .t) The magnitude of the electric current can be calculated using: (0.164) (23)x(1.89) (23) (1.89)X(0.164) (1.89) (23)x(0.164) 4. ( The magnitude of the current is equal to: /= 5. (.) The direction of the current flow in the wire will be pointing to: OThe right OUpward OThe left ODownward 6. If the current direction is opposite to the calculated one, the magnetic force direction acting on the wire will be pointing to: ODownward OThe left OThe right OUpward
Transcribed Image Text:. A current-carrying wire is oriented along the x axis. It passes through a region 0.164 m long in which there is a magnetic field of 1.89 T in the +z direction. The wire experiences a force of 23 N in the +y direction as shown in the figure. F 1. ) The current can be calculated using the formula number (refer to formula sheet) ) The magnetic field vector 2." acting on the wire can be expressed as: B = 3.( .t) The magnitude of the electric current can be calculated using: (0.164) (23)x(1.89) (23) (1.89)X(0.164) (1.89) (23)x(0.164) 4. ( The magnitude of the current is equal to: /= 5. (.) The direction of the current flow in the wire will be pointing to: OThe right OUpward OThe left ODownward 6. If the current direction is opposite to the calculated one, the magnetic force direction acting on the wire will be pointing to: ODownward OThe left OThe right OUpward
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