D.2.4—Millikan experiment

Syllabus
First assessment 2025
Objective
Level
SL

Explain Millikan’s Oil-Drop Experiment

Set the force balance

Millikan observed charged oil drops between parallel plates. By adjusting the potential difference, the electric force on a drop can balance its weight so the drop is stationary. With E=V/dE=V/d, the balance is
qE=mgq=mgE=mgdVqE=mg\quad\Rightarrow\quad q=\frac{mg}{E}=\frac{mgd}{V}
for the simplified model in which buoyancy is neglected.

Read the evidence

Repeating the measurement for many drops gives charges that are integer multiples of a smallest value, the elementary charge ee: q=neq=ne, where nn is an integer. This pattern is evidence that electric charge is quantized rather than continuously variable.

Explain the method

The experiment varies the electric field until a drop is held stationary, then uses the known mass and field to infer its charge. It is the repeated integer-multiple pattern—not one isolated drop—that supports the quantization conclusion.

Common trap

Do not say that Millikan directly measured a continuous range of charge or that the drop is uncharged when it is stationary. Stationary means the electric and gravitational forces balance; the charge is non-zero and can be calculated from the balance.

D.2.4 Exam Analysis

Assessment in practice

1 marks
How it is assessed

Questions identify Millikan as the scientist associated with quantized charge or identify a valid electron-charge value.

Command terms

Who was / What is

What earns marks

Describe the electric–weight balance, use q=mg/E when calculation is required, and connect repeated integer multiples of e to charge quantization.

Watch for

Confusing quantization with charge conservation, or treating a stationary drop as evidence of zero charge.

Representative question

Question 1

[Maximum number: 1]

What is a correct value for the charge on an electron?

A

1.60×1012μC1.60 \times 10^{-12} \mu \mathrm{C}

B

1.60×1015mC1.60 \times 10^{-15} \mathrm{mC}

C

1.60×1022kC1.60 \times 10^{-22} \mathrm{kC}

D

1.60×1024MC1.60 \times 10^{-24} \mathrm{MC}

Retrieve the Core D.2 Electric and Magnetic Fields Model

D.2 core fields is secure when you can move between charge, force and field representations.

  • Like charges repel and unlike charges attract
  • Coulomb’s law gives inverse-square force
  • Charge is conserved, quantized and transferable
  • Millikan’s experiment supports q=ne
  • E=F/q and field lines show direction and relative density
  • Parallel plates give E=V/d
  • Magnetic field lines are closed and follow current direction