CLASS 10 SCIENCE · CHAPTER 12 · STUDY NOTES
Magnetic Effects of Electric Current
A comprehensive guide to understanding how electricity and magnetism are interconnected, exploring magnetic fields, electromagnetism, and domestic electrical safety.
EXPLORE
Watch a compass respond to a current
Separate a magnetic effect from heating.EXPLORE THE RELATIONSHIP
A current changes the direction of a compass.
- Oersted’s observation
- A nearby compass can change direction when current flows in a wire.
A current in the wire produces a magnetic field. Switching it on changes the field at the compass, so the needle can turn; reversing the current reverses the wire’s contribution.
The compass also responds to Earth’s field. In this model, Earth’s reference field points right and the wire’s field points up or down at the compass. The needle follows their combined direction.
Go deeper: A direction change is evidence, not a current reading
The wire is drawn end-on: a dot means conventional current towards you and a cross means current away. This is a different viewing geometry from the source’s overhead-wire experiment, with the same current–field relationship.
With current off, the wire contribution disappears and the compass returns to the reference direction. The displayed 45° deflection is a chosen qualitative illustration, not a calibrated result or a magnetic-field measurement.
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Question
The current is reversed while Earth’s reference field stays the same. Must the complete field everywhere become its exact opposite?
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EXPLORE
Read the north end of a compass
Identify the local field direction.EXPLORE THE RELATIONSHIP
The north tip follows the local tangent.
- Magnetic field
- A field describes magnetic influence, including direction and magnitude, at positions around a magnet.
A compass is a small magnet. Its labelled north end aligns with the local field, away from a bar magnet’s north pole and towards its south pole outside the magnet.
Move the compass between the three marked positions. Its north tip follows the tangent to the pictured field curve; it does not simply point towards the nearest pole.
Go deeper: Use a probe without mistaking it for a map
Like magnetic poles repel and unlike poles attract. A compass can rotate because its two poles respond differently to the surrounding magnetic influence; its orientation is the useful probe.
The drawn curve is a simplified field pattern, not a measured map or a path that a piece of iron must travel. Near a strong magnet, its field can dominate Earth’s field; the drawing omits that additional contribution.
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Question
Above the middle of a magnet with N on the left and S on the right, should the compass’s north end point left or right?
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Distinguish a curved field from a uniform field
Explain direction, continuity and spacing.EXPLORE THE RELATIONSHIP
Direction and spacing tell different parts of the story.
- Field line
- An imaginary curve whose tangent follows the magnetic-field direction.
| Pattern | Interpretation |
|---|---|
| Arrows along a curve | Local direction of B |
| Closer line spacing | Stronger field in a consistent drawing |
| Parallel, equal spacing and direction | Uniform field |
Outside a bar magnet, field lines run N to S; inside, they continue S to N. They form continuous closed curves, rather than starting and ending as electric field lines can.
Closer line spacing represents a stronger field in a consistent drawing. Parallel, equally spaced lines with the same direction represent a uniform field; crossing lines cannot assign two directions to one nonzero field at a point.
Go deeper: Patterns communicate properties; they are not objects
Iron filings become magnetised and align with the local field, revealing a pattern. A compass supplies directional information. Filings alone do not tell you which way an arrow should point.
The chosen number of lines is a drawing convention, not a count of physical threads. The bar-magnet view shows exterior curves and one representative internal continuation; the uniform view deliberately uses equal spacing.
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Question
Someone draws equally spaced parallel arrows but makes alternate arrows point opposite ways. Does that show a uniform field?
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Compare field strength at different distances
Separate a circular direction from an inverse-distance trend.EXPLORE THE RELATIONSHIP
The field circles the wire and weakens with distance.
Reference: 1 A at 1 cm. At 2 A and 2 cm, relative field = 2/2 = 1.00.
- Straight-wire field
- Around a long straight current-carrying wire, field lines are concentric circles in planes perpendicular to it.
A dot or cross marks current through the page. The field circles the wire, rather than pointing radially away. Reversing current reverses circulation.
For the ideal long-wire model, B is proportional to I/r. At fixed distance, twice the current doubles B; at fixed current, twice the distance halves B. The graph and relative reading share the same calculation.
Go deeper: Hold the right quantities fixed
The reference is 1 A at 1 cm, so the relative field equals the numerical current in amperes divided by the distance in centimetres. This is a ratio, not an absolute value in teslas.
The source establishes increasing current and decreasing distance as the trends. The inverse-distance graph adds the ideal long, isolated straight-wire relationship; finite wire ends, other conductors and Earth’s field are omitted.
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Question
Current changes from 1 A to 3 A, while observation distance changes from 1 cm to 3 cm. How does the model’s field magnitude compare?
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Fix the viewpoint before curling your fingers
Predict circulation using conventional current.EXPLORE THE RELATIONSHIP
Thumb along current. Fingers around the field.
- Right-hand thumb rule
- Point the right thumb along conventional current; curled fingers give the field direction around a straight wire.
Viewed end-on, a dot means current towards you and an anticlockwise field. A cross means current away and a clockwise field. Reverse current while keeping the observer fixed.
At the right of the wire, the field points up for the dot case and down for the cross case. A tangent arrow describes the field locally; the thumb describes current through the page.
Go deeper: Changing the observer differs from changing current
Looking from the opposite end reverses what the observer calls clockwise, even when the physical current has not changed. Always state the viewing direction before naming circulation.
Use conventional current, not electron drift in metal. This right-hand rule finds the field made by a wire; Fleming’s left-hand rule later finds force on a current in an external field.
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Question
A wire’s current has not changed, but a learner moves to its opposite end. Can an anticlockwise view become clockwise?
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EXPLORE
Add the contributions from equal turns
Connect the current loop to its centre field.EXPLORE THE RELATIONSHIP
Equal turns add their centre fields.
- Circular coil
- One or more circular wire turns whose fields add when their currents circulate in the same direction.
Viewed face-on, anticlockwise conventional current produces a field out of the page at the centre. Clockwise current produces a field into the page. Outside the loop, the return field has the opposite sense.
For equal-radius turns carrying the same current, centre field is proportional to the number of turns. The small separations in the drawing let you count turns; the model assumes they have effectively the same radius.
Go deeper: A coil’s field is a sum, not a new rule
Each part of the loop contributes to the central field in the same direction. Its central field is approximately straight over a small central region, but the whole surrounding field is not uniform.
Turns must add in the same sense for the simple n-times result. If one turn carries the opposite current, its contribution subtracts instead. The bar chart compares the ideal centre magnitude with a single equal turn.
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Question
Three equal turns circulate one way and a fourth equal turn the opposite way. Is the centre field four times the single-turn field?
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