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Which of the following statements are true for magnetic field lines? Check all that apply. Check all that apply. At every point in space, the magnetic field vector at that point is tangent to the magnetic field line through that point. Unlike electric field lines, magnetic field lines are continuous. Magnetic field lines are close together in regions of space where the magnitude of the magnetic field is weak, and they are father apart in regions where it is strong. Magnetic field lines point in the direction of the magnetic force acting on a charge. Magnetic field lines can never intersect.

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Answer:

1  true, 2  true, 3  false, 4  false and 5  true

Explanation:

The magnetic field lines are used to graphically represent the magnetic field,

1  true. Because the field line is a graphic representation of the magnetic field

2  true leave one pole and reach another, there are no magnetic monopoles

3  false. The density of the lines gives an idea of ​​the strength of the field, they are dense where the field is greater

4  false. The magnetic force is perpendicular to the field and therefore to the field lines

5  true. With the same experimental conditions, each field gives a unique force, if the lines cross different fields they would give the same force.

luisvaschetto

The statements 'the magnetic field vector is tangent to the magnetic field line', 'magnetic field lines are continuous' and 'magnetic field lines can never intersect' are TRUE about magnetic field lines.

What are magnetic fields?

A magnetic field is a region surrounding a magnetic compound where electric charges are in constant motion.

  • A magnetic field is characterized to have magnetic forces that act in the same direction.

  • The magnetic field vector can be plotted as different vectors on a particular grid.

In conclusion, the statements 'the magnetic field vector is tangent to the magnetic field line', 'magnetic field lines are continuous' and 'magnetic field lines can never intersect' are TRUE about magnetic field lines (Options I, II and V).

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