Questions: An electric current (I) flows through a conductor, which is perpendicular to an external magnetic field (B). As a result, the conductor experiences a force. Complete the statement. If the direction of current reverses, but the amount of current does not change, then the force experienced by the conductor -. Choose 1 answer: (A) becomes stronger (B) becomes weaker (C) reverses direction (D) does not change

An electric current (I) flows through a conductor, which is perpendicular to an external magnetic field (B). As a result, the conductor experiences a force.

Complete the statement.
If the direction of current reverses, but the amount of current does not change, then the force experienced by the conductor
 -.

Choose 1 answer:
(A) becomes stronger
(B) becomes weaker
(C) reverses direction
(D) does not change
Transcript text: An electric current $(\vec{I})$ flows through a conductor, which is perpendicular to an external magnetic field $(\vec{B})$. As a result, the conductor experiences a force. Complete the statement. If the direction of current reverses, but the amount of current does not change, then the force experienced by the conductor $\qquad$ -. Choose 1 answer: (A) becomes stronger (B) becomes weaker (C) reverses direction (D) does not change
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Solution

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Solution Steps

Step 1: Analyze the scenario

The force on a current-carrying conductor in a magnetic field is given by $\vec{F} = I\vec{L} \times \vec{B}$, where $\vec{L}$ is the length vector of the conductor, pointing in the direction of the current. Since the current and magnetic field are perpendicular, the magnitude of the force is $F = ILB$.

Step 2: Consider the effect of reversing the current

Reversing the current means reversing the direction of $\vec{L}$. The magnitude of the current $I$ stays the same. Since the force depends on the cross product of $\vec{L}$ and $\vec{B}$, reversing $\vec{L}$ will reverse the direction of the force. The magnitude of the force remains unchanged.

Final Answer

(C) reverses direction

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