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The Motor EffectAQA GCSE Physics: Revision notes

Section 1

What is the motor effect?

The motor effect is the force that acts on a current-carrying conductor when it is placed in a magnetic field. This force causes the conductor to move, and it is the principle behind electric motors.

When an electric current flows through a wire that is positioned perpendicular to a magnetic field, the magnetic field exerts a force on the moving charges in the conductor. This force is always perpendicular to both the direction of the current and the direction of the magnetic field.

Key points:

  • The force only occurs if the current-carrying conductor is not parallel to the magnetic field lines
  • If the conductor is parallel to the field lines, no force acts on it
  • The stronger the magnetic field and the larger the current, the greater the force
Key termsmotor effectcurrent-carrying conductormagnetic field
Think of it like this

Think of the magnetic field as an invisible river and the current as a swimmer crossing it—the river (field) pushes the swimmer (current) in a direction perpendicular to both the swimming direction and the river flow.

Section 2

How do you determine the direction of the force using Fleming's left-hand rule?

Fleming's left-hand rule is a simple method to find the direction of the force on a current-carrying conductor in a magnetic field.

To use Fleming's left-hand rule:

  1. Hold your left hand with thumb, first finger, and second finger all at right angles to each other
  2. Point your first finger in the direction of the magnetic field (from North to South pole)
  3. Point your second finger in the direction of the current (from positive to negative terminal)
  4. Your thumb then points in the direction of the force (or motion)

Memory aid: Thumb = mThmotion, First finger = Field, seCond finger = Current

This rule only applies to the left hand—using the right hand gives the wrong answer. The force direction is always perpendicular to both the field and the current.

Key termsFleming's left-hand rulemagnetic field directioncurrent directionforce direction
Exam tip

Examiners often ask you to state the direction of the force—always use Fleming's left-hand rule and clearly state your reasoning. Say which finger represents which quantity to show you understand the rule.

Common mistake

Students commonly use their right hand instead of their left hand, or confuse which finger represents which quantity. Always use your left hand and remember: Thumb = motion, First = Field, seCond = Current.

Section 3

What is the equation for the force on a current-carrying conductor?

The force on a current-carrying conductor in a magnetic field is given by the equation:

F = BIl

Where:

  • F = force (in newtons, N)
  • B = magnetic flux density (in tesla, T)
  • I = current (in amperes, A)
  • l = length of the conductor in the magnetic field (in metres, m)

This equation shows that the force is directly proportional to:

  • The magnetic flux density (B)
  • The current flowing through the conductor (I)
  • The length of the conductor in the field (l)

The equation assumes that the conductor is perpendicular to the magnetic field. If the conductor is at an angle to the field, the effective length would be reduced.

Key termsF = BIlmagnetic flux densitycurrentlength of conductor
Example

A 0.5 m length of wire carrying a current of 2 A is placed perpendicular to a magnetic field of 0.8 T. Calculate the force: F = BIl = 0.8 × 2 × 0.5 = 0.8 N. The force acts perpendicular to both the field and current.

Exam tip

In calculations, always check your units: B is in tesla, I in amperes, and l in metres. Your answer will be in newtons. Rearrange the equation to find any unknown variable.

Section 4

How does a simple d.c. motor work?

A simple d.c. (direct current) motor uses the motor effect to convert electrical energy into mechanical energy (motion).

Key components of a simple d.c. motor:

  • Magnetic field (from permanent magnets or electromagnets)
  • Coil of wire (called the rotor or armature) carrying current
  • Commutator (a split ring that reverses the current direction)
  • Brushes (carbon contacts that supply current to the commutator)
  • Axle on which the coil rotates

How it works:

  1. Current flows into the coil through the brushes and commutator
  2. The magnetic field exerts a force on the current-carrying sides of the coil using the motor effect
  3. The forces on opposite sides of the coil are in opposite directions, creating a turning effect (moment)
  4. The coil rotates
  5. As the coil passes the vertical position, the commutator reverses the current direction
  6. This reversal keeps the forces in the same rotational direction, so the coil continues to rotate
  7. The rotation continues as long as current flows

Without the commutator, the coil would rotate only halfway before stopping.

Key termsd.c. motorcommutatorbrushesarmatureturning effect
Exam tip

Explain the role of the commutator clearly: examiners want to see that you understand it reverses the current direction to keep the force in the same direction, maintaining continuous rotation.

Think of it like this

A d.c. motor is like a seesaw where someone keeps pushing at just the right moment—the commutator is that person, switching the push direction at exactly the right time to keep the motion going.

Section 5

How can the turning effect of a motor be increased?

The turning effect (or moment) of a motor is the rotational force that makes the coil rotate. It can be increased in several ways:

Methods to increase the turning effect:

MethodHow it works
Increase the current (I)Larger current produces larger forces on the conductors, from F = BIl
Increase the magnetic flux density (B)A stronger magnetic field produces larger forces on the current-carrying conductors
Increase the number of turns in the coilMore coils experience the motor effect simultaneously, multiplying the turning effect
Increase the length of conductor in the fieldLonger wires in the field experience larger total forces (from F = BIl)
Increase the radius of the coilA larger coil has a greater moment arm, so the same force produces a larger turning effect

The most practical methods used in real motors are:

  • Using electromagnets instead of permanent magnets to increase B
  • Increasing the number of turns in the coil
  • Using a stronger power supply to increase the current
  • Increasing the radius of the coil
Key termsturning effectmomentmagnetic flux densitycoil radiusnumber of turns
Exam tip

When answering questions about increasing motor turning effect, refer to the equation F = BIl and explain how your suggestion increases F or the moment arm. Be specific about practical changes.

Example

If a motor has a current of 2 A and produces force F = BIl = 0.8 N, doubling the current to 4 A would double the force to 1.6 N, doubling the turning effect. Alternatively, doubling the number of coil turns doubles the number of conductors experiencing the force.

Must Know

  • The motor effect is the force on a current-carrying conductor in a magnetic field; it is the basis of electric motors
  • Fleming's left-hand rule: Thumb = motion (force direction), First finger = Field (direction), seCond finger = Current direction—always use your left hand
  • The equation F = BIl calculates the force, where F is in newtons, B is magnetic flux density in tesla, I is current in amperes, and l is the length of conductor in metres
  • A d.c. motor works because the commutator reverses the current direction every half rotation, keeping the forces on the coil in the same rotational direction to maintain continuous rotation
  • The turning effect can be increased by: increasing the current, increasing the magnetic field strength, increasing the number of coil turns, increasing the conductor length in the field, or increasing the coil radius
  • The commutator is essential to reverse the current direction at the right moment, preventing the coil from stopping at the vertical position
Key termsmotor effectFleming's left-hand ruleF = BIld.c. motorcommutatorturning effect

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