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Figure 8 shows two magnets with their N poles facing each other - Edexcel - GCSE Physics - Question 5 - 2023 - Paper 2

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Figure 8 shows two magnets with their N poles facing each other. On Figure 8, draw the shape and direction of the magnetic field between the two magnets. (2) Figu... show full transcript

Worked Solution & Example Answer:Figure 8 shows two magnets with their N poles facing each other - Edexcel - GCSE Physics - Question 5 - 2023 - Paper 2

Step 1

On Figure 8, draw the shape and direction of the magnetic field between the two magnets.

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Answer

To represent the magnetic field between the two magnets, you should draw at least four lines emerging from the North (N) pole of one magnet and heading towards the North (N) pole of the other. The lines should not intersect and must direct away from the N poles. The diagram should illustrate the repulsive nature of like poles facing each other.

Step 2

Describe the forces acting on the upper magnet.

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Answer

  1. The upper magnet experiences a repulsive force due to the interaction with the lower magnet's magnetic field.

  2. There is a gravitational force acting downwards on the upper magnet, pulling it towards the lower magnet.

  3. The forces acting on the upper magnet are balanced: the repulsive force upwards from the lower magnet and the weight acting downwards due to gravity are equal in size.

  4. Thus, the upper magnet remains in equilibrium, floating above the lower magnet.

Step 3

State the direction of the force on the wire.

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Answer

The force on the wire is directed upwards when the conventional current flows through it, as per the right-hand rule.

Step 4

State the direction of the force on the magnet.

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Answer

The force on the magnet is directed downwards, which opposes the upward force experienced by the wire.

Step 5

Calculate the length of the wire in the magnetic field.

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Answer

Using the equation for the force on a current-carrying wire in a magnetic field:

F=BimesIimesLF = B imes I imes L

Where:

  • FF is the force on the wire (0.15 N),
  • BB is the magnetic flux density (0.50 T),
  • II is the current (2.7 A),
  • LL is the length of the wire.

Rearranging gives:

L=FB×IL = \frac{F}{B \times I}

Substituting the values:

L=0.150.50×2.7L = \frac{0.15}{0.50 \times 2.7}

Calculating:

L=0.151.350.11 mL = \frac{0.15}{1.35} \approx 0.11 \text{ m}

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