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9702 · 20.2

Force on a current-carrying conductor flashcards

Revision flashcards for Cambridge 9702 Force on a current-carrying conductor (syllabus 20.2). Flip, recall, then mark a real past-paper question.

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    What is the SI unit for magnetic flux density?

    Tesla (T)

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    State the formula for the force on a current-carrying conductor in a magnetic field, including the angle.

    F = BILsinθ

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    Which rule determines the direction of force on a current-carrying conductor in a magnetic field?

    Fleming's Left-Hand Rule

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    When does a current-carrying conductor experience maximum force in a magnetic field?

    When the current direction is perpendicular (90°) to the magnetic field lines.

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    What is the formula for the velocity of particles that pass undeflected through a velocity selector?

    v = E/B

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    Define magnetic flux density (B).

    Force per unit current per unit length on a straight wire placed perpendicular to the magnetic field.

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    What is the 'motor effect'?

    The phenomenon where a current-carrying conductor experiences a force when placed in an external magnetic field.

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    When does a current-carrying conductor experience *no* force in a magnetic field?

    When the current direction is parallel (0° or 180°) to the magnetic field lines.

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    How is Fleming's Left-Hand Rule adapted for a moving positive charged particle?

    The particle's direction of motion (velocity) replaces the current direction (middle finger).

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    What is the purpose of a velocity selector?

    To allow only charged particles with a specific velocity to pass through undeflected, by balancing electric and magnetic forces.

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    What is the path of a charged particle that enters a uniform magnetic field at a right angle to the field lines?

    A circular path. The magnetic force provides the necessary centripetal force.

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    How do you find the direction of force on a *negative* charge (like an electron) using Fleming's Left-Hand Rule?

    Point the middle finger (Current) in the direction *opposite* to the electron's velocity. The thumb will then show the direction of the force.

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    What is the formula for the radius of the circular path of a charged particle in a magnetic field?

    r = mv / BQ, where m is mass, v is velocity, B is magnetic flux density, and Q is charge.

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    Under what condition does a charged particle move in a helical (spiral) path in a magnetic field?

    When its velocity has components both parallel and perpendicular to the magnetic field. The parallel component is unaffected, and the perpendicular component causes circular motion.