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    Which statement is correct about magnetic field lines?
    Question

    Which statement is correct about magnetic field lines?

    A.

    They can intersect at the poles.

    B.

    They never intersect each other.

    C.

    They form random curves.

    D.

    They start from the south pole.

    Correct option is B

    The correct answer is (b) They never intersect each other.

    Explanation:

    • A fundamental property of magnetic field lines is that two field lines can never intersect or cross each other.
    • If they were to intersect at a single point, it would imply that a magnetic compass needle placed there would uniquely point in two completely different directions simultaneously.
    • Since pointing in two directions at once is a physical impossibility, intersection of these lines cannot mathematically or physically occur.
    • Instead, the lines repel each other sideways, maintaining continuous parallel paths.

    Information Booster:
    • Magnetic field lines are continuous, closed loops. Outside a bar magnet, they predictably emerge from the North pole and merge at the South pole.
    • Inside the magnet, their definitive direction is strictly from the South pole to the North pole.
    • The relative closeness or density of the magnetic field lines explicitly indicates the relative strength of the magnetic field in that specific region.

    Additional Knowledge:
    They can intersect at the poles. (Option a)
    • This is incorrect. While the lines are densely packed (closest together) near the poles due to maximum magnetic strength, they still never physically intersect.

    They form random curves. (Option c)
    • Magnetic field lines form highly organized, definitive geometric curves that trace the exact vector direction of the magnetic force, not random paths.

    They start from the south pole. (Option d)
    • Outside the body of the magnet, field lines universally originate (start) from the North pole and move towards the South pole.

    So the correct answer is (b)

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