A current-carrying wire is oriented along the x axis. It passes through a region 0.22 m long in which there is a magnetic field of 2.44 T in the +z direction. The wire experiences a force of 13 N in the +y direction as shown in the figure. F 1. 2 (2.44) (13) x (0.22) 0₂ 3. (13) (2.44)×(0.22) The magnetic field vector acting on the wire can be expressed as: - ITI The magnitude of the electric current can be calculated using: O₂ (0.22) (13) x (2.44) OB The magnitude of the current is equal to: /= The direction of the current flow in the wire will be pointing to: Downward OThe right OThe left OUpward 5. If the current direction is opposite to the calculated one, the magnetic force direction acting on the wire will be pointing to

Physics for Scientists and Engineers
10th Edition
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Author:Raymond A. Serway, John W. Jewett
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Chapter29: Sources Of The Magnetic Field
Section: Chapter Questions
Problem 8P: One long wire carries current 30.0 A to the left along the x axis. A second long wire carries...
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A current-carrying wire is oriented along the x axis. It passes through a region
0.22 m long in which there is a magnetic field of 2.44 T in the +z direction. The wire
experiences a force of 13 N in the +y direction as shown in the figure.
1.
2.
3.
4.
O O
Ο ΟΙΟ
Ο ΟΙΟ
O
(2.44)
(13) x (0.22)
(13)
(2.44)x (0.22)
(0.22)
(13) x (2.44)
The magnetic field vector acting on the wire can be expressed as:
>[T]
The magnitude of the electric current can be calculated using:
Downward
O.
OThe right
OThe left
OUpward
OTO
O
The magnitude of the current is equal to: /=
The direction of the current flow in the wire will be pointing to:
Downward
OThe right
The left
Ο ΟΙΟ
O
5.
If the current direction is opposite to the calculated one, the magnetic force.
direction acting on the wire will be pointing to:
OUpward
Transcribed Image Text:A current-carrying wire is oriented along the x axis. It passes through a region 0.22 m long in which there is a magnetic field of 2.44 T in the +z direction. The wire experiences a force of 13 N in the +y direction as shown in the figure. 1. 2. 3. 4. O O Ο ΟΙΟ Ο ΟΙΟ O (2.44) (13) x (0.22) (13) (2.44)x (0.22) (0.22) (13) x (2.44) The magnetic field vector acting on the wire can be expressed as: >[T] The magnitude of the electric current can be calculated using: Downward O. OThe right OThe left OUpward OTO O The magnitude of the current is equal to: /= The direction of the current flow in the wire will be pointing to: Downward OThe right The left Ο ΟΙΟ O 5. If the current direction is opposite to the calculated one, the magnetic force. direction acting on the wire will be pointing to: OUpward
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