Edexcel IAL Physics revision

Edexcel IAL Physics revision · AS — Foundations

Physical quantities and units

The first chapter of AS, and the one that never stops being examined — because units, vectors and uncertainties appear inside every practical paper and most theory questions until the final A2 exam.

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What the syllabus demands

  • Use SI base units and check equations for homogeneity
  • Express values with appropriate significant figures and prefixes (pico to tera)
  • Distinguish scalars and vectors; add vectors by drawing and by calculation
  • Resolve a vector into perpendicular components
  • Distinguish systematic and random errors; combine absolute and percentage uncertainties

Definitions that earn marks

Clear definitions to practise — check your course mark scheme

Homogeneity
An equation is homogeneous when every term has the same base units. Homogeneity is necessary for a correct equation, but does not prove it correct.
Systematic error
A consistent bias in measurements, such as a zero offset or calibration error. Its size may depend on the measured value; repeating and averaging does not remove it.
Random error
Scatter of readings around the true value with no pattern — reduced by repeating and averaging.
Precision vs accuracy
Precise readings cluster closely together; accurate readings are close to the true value. A miscalibrated instrument can be precise but not accurate.

The equations

Component resolutionFx = F cos θ, Fy = F sin θ
Percentage uncertainty%U = (ΔX ÷ X) × 100%
Powers rulefor Y = Xⁿ: %U(Y) = n × %U(X)

More equations to practise: the Edexcel IAL formula sheet.

Where the marks die

Common mistakes to check

  1. 01

    Averaging away a systematic error. Averaging only reduces random error — a zero error survives every repeat. Say which type the error is before saying how to reduce it.

  2. 02

    Forgetting to multiply percentage uncertainty by the power: if T² appears in your equation, the uncertainty in T is doubled on the way through.

  3. 03

    Resolving with the wrong trig function. The component adjacent to the angle takes cos; opposite takes sin. Draw the triangle every time — guessing costs the mark.

  4. 04

    Quoting an answer to more significant figures than the data. Match the least precise value given — usually 2 or 3 s.f.

One worked example, done properly

Question

A force of 20 N acts at 30° above the horizontal. Find its horizontal and vertical components.

Method

  1. 1.Horizontal (adjacent to the angle): Fx = 20 cos 30° = 17.3 N.
  2. 2.Vertical (opposite the angle): Fy = 20 sin 30° = 10 N.

Fx ≈ 17.3 N, Fy = 10 N

Fit these topics into your free physics revision plan

Common questions

Asked, answered.

What is the difference between random and systematic error?

Random errors scatter readings unpredictably around the true value and are reduced by repeating and averaging. Systematic errors shift every reading the same way (like a zero error) and are reduced only by correcting the technique or instrument.

How do you combine uncertainties at A-Level?

For addition or subtraction, add absolute uncertainties. For multiplication or division, add percentage uncertainties. For powers, multiply the percentage uncertainty by the power.

What does checking homogeneity mean?

Reducing every term of an equation to base units and confirming they match. If they don't, the equation is wrong; if they do, it may still be wrong by a dimensionless factor — a distinction examiners love.

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