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What is Physics? The Study of How Things Work

From protons to the universe: what physics is, how scientists work, how we measure things and read graphs, with diagrams, animations and worked examples.

EDUSAMBAM Editorial Team | 19 min read | Science | Last updated: October 2026
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Why does a ball fall when you let it go? Why is the sky blue? How does a phone know where you are? How can an invisible force hold the Moon in orbit? Physics is the science that tries to answer questions like these, from the smallest particles inside an atom to the largest structures in the universe. The word comes from the Greek physis, meaning nature. Physicists look for the simple rules that lie behind the complicated things we see, test those rules with careful experiments, and write them in the language of mathematics. This opening article explains what physics is, how scientists work, how we measure things, and how to read graphs and handle numbers. It also serves as a map to the rest of the EDUSAMBAM physics series.

In this article
  1. What physics is
  2. Why study physics?
  3. The branches of physics
  4. A short history of physics
  5. How scientists work
  6. Measurement and SI units
  7. Scale: from protons to the universe
  8. Measuring instruments
  9. Accuracy, precision and error
  10. Graphs and relationships
  11. How to solve physics problems
  12. Open questions in physics
  13. Common mistakes
  14. Check your understanding
What you will be able to do

1.What Physics Is

Physics is the study of matter, energy, and the forces and interactions between them. It asks what things are made of, how they move, how energy is stored and transferred, and what rules govern everything from falling apples to galaxies. Because physics looks for basic principles, it underlies other sciences. Chemistry depends on the physics of atoms and electrons; biology on the physics of molecules, fluids and electrical signals; geology on heat flow and forces inside the Earth; and engineering on all of them.

Physics has three characteristic features:

2.Why Study Physics?

Physics is not only for scientists. It explains the technology around you and builds skills that every career needs: logical thinking, careful measurement and problem solving.

3.The Branches of Physics

The main branches of physics Physics at the centre with seven branches around it: mechanics, thermal physics, waves, electricity and magnetism, atomic and nuclear physics, astronomy and cosmology, and modern physics. A dashed ring slowly rotates around the centre. PHYSICS Mechanics (motion, forces, energy) Thermal physics (heat, matter, gases) Waves (sound, light, optics) Electricity and magnetism Atomic and nuclear physics Astronomy and cosmology Modern physics (relativity, quantum)
Figure 1. The main branches of physics. They overlap and support each other. (Original EDUSAMBAM diagram.)
BranchWhat it studiesRead more on EDUSAMBAM
MechanicsMotion, forces, energy, momentum, machines, fluidsMotion, Force and Newton's laws, Work, power and machines, Pressure and buoyancy
Thermal physicsHeat, temperature, states of matter, gasesHeat and temperature, Matter and its states
Waves and opticsSound, light and other waves; mirrors and lensesWaves, Sound, Light
Electricity and magnetismCharge, current, circuits, magnets, inductionElectricity and magnetism
Energy and its usesForms, conservation, resources, efficiencyEnergy
Astronomy and cosmologyPlanets, stars, galaxies, the universeGravity and space
Atomic, nuclear and particle physicsAtoms, radioactivity, nuclear energy, fundamental particlesAtomic and nuclear physics
Modern physicsRelativity and quantum mechanicsIntroduced in the timeline and frontiers below

4.A Short History of Physics

Physics is a human story that spans many cultures and centuries. Here are a few landmarks.

WhenWho and what
c. 1011–1021Ibn al-Haytham (Alhazen) writes the Book of Optics. He shows that we see because light enters the eye, and he insists on testing ideas with controlled experiments, a major step towards the modern scientific method.
c. 1025Al-Biruni estimates the Earth's radius by measuring the height of a mountain and the angle of the horizon, obtaining a value remarkably close to the modern one.
1609–1610Galileo Galilei uses the telescope to observe the Moon's mountains and Jupiter's moons, and carries out careful studies of falling bodies and motion.
1687Isaac Newton publishes the Principia, setting out the laws of motion and universal gravitation.
1831Michael Faraday discovers electromagnetic induction, leading to generators and transformers.
1865James Clerk Maxwell shows that light is an electromagnetic wave.
1898–1911Marie Curie studies radioactivity and wins Nobel Prizes in Physics (1903) and Chemistry (1911).
1900–1926Max Planck introduces the quantum idea; Einstein explains the photoelectric effect (1905); Rutherford discovers the atomic nucleus (1911); Bohr proposes his atomic model (1913); Heisenberg and Schrödinger develop quantum mechanics (1925–26).
1905, 1915Albert Einstein publishes special relativity (1905) and general relativity (1915), including E = mc².
1938–1939Lise Meitner and Otto Frisch explain nuclear fission, building on experiments by Otto Hahn and Fritz Strassmann.
1979Abdus Salam, born in what is now Pakistan, shares the Nobel Prize in Physics with Sheldon Glashow and Steven Weinberg for the theory that unifies the electromagnetic and weak forces.
2012Experiments at CERN announce the discovery of the Higgs boson.
2015The LIGO detectors observe gravitational waves from two merging black holes, a century after Einstein predicted them.

Notice that discoveries build on each other: Faraday's experiments helped Maxwell, Maxwell's equations led to relativity, and so on. Scientists everywhere, from every culture, contribute to this shared body of knowledge.

5.How Scientists Work

There is no single fixed recipe, but most scientific investigations follow a cycle like the one below.

The scientific method as a cycle Eight steps arranged in a loop: observe, question, hypothesis, predict, experiment, analyse, conclude, and share and repeat. Moving dashes run clockwise around the loop, showing that the process repeats. 1. Observe2. Question3. Form ahypothesis4. Predict 5. Experiment6. Analyse7. Conclude8. Share andrepeat Science is a cycle, not a straight line Results often raise new questions.
Figure 2. A typical scientific cycle. (Original EDUSAMBAM diagram.)
Worked example 1: designing a fair test

You want to find out whether a longer pendulum swings more slowly.

Independent variable: the length of the string (e.g. 20, 40, 60, 80, 100 cm).

Dependent variable: the time for one swing (the period), found by timing 20 swings and dividing by 20 to reduce the effect of reaction time.

Control variables: the mass of the bob, the starting angle (small, about 10°), the same stopwatch, the same location.

Repeat each length three times and take the mean. Plot period against length, or period squared against length, which gives a straight line for small angles.

6.Measurement and SI Units

A measurement has two parts: a number and a unit. "5" means nothing; "5 m" or "5 s" does. To share results across the world, scientists use the International System of Units (SI). It has seven base units:

QuantityUnitSymbolDefined using
Lengthmetremthe speed of light, c = 299 792 458 m/s
Masskilogramkgthe Planck constant, h = 6.626 070 15 × 10⁻³⁴ J·s
Timesecondsthe caesium-133 atomic frequency, 9 192 631 770 Hz
Electric currentampereAthe elementary charge, e = 1.602 176 634 × 10⁻¹⁹ C
TemperaturekelvinKthe Boltzmann constant, k = 1.380 649 × 10⁻²³ J/K
Amount of substancemolemolthe Avogadro constant, 6.022 140 76 × 10²³ per mole
Luminous intensitycandelacda fixed luminous efficacy of light

Since 2019 all seven units have been defined using fixed values of fundamental constants of nature. Before then the kilogram was the mass of a platinum-iridium cylinder kept near Paris; now, nothing physical needs to be kept. Other quantities have derived units built from the base units:

QuantityUnitIn base units
Forcenewton (N)kg·m/s²
Energy, workjoule (J)N·m = kg·m²/s²
Powerwatt (W)J/s
Pressurepascal (Pa)N/m²
Frequencyhertz (Hz)1/s
Chargecoulomb (C)A·s
Voltagevolt (V)J/C
Resistanceohm (Ω)V/A

To avoid very long numbers, we use prefixes that multiply units by powers of ten:

PrefixSymbolFactorPrefixSymbolFactor
nanon10⁻⁹kilok10³
microµ10⁻⁶megaM10⁶
millim10⁻³gigaG10⁹
centic10⁻²teraT10¹²

Standard form writes a number as A × 10ⁿ, where 1 ≤ A < 10. For example, the speed of light is 3.00 × 10⁸ m/s and the mass of an electron is about 9.11 × 10⁻³¹ kg.

Worked example 2: unit conversions

Convert (a) 72 km/h to m/s, (b) 1.5 g/cm³ to kg/m³, (c) 250 mm² to m².

(a) 72 km/h = 72 × 1000 m ÷ 3600 s = 20 m/s (divide km/h by 3.6).

(b) 1.5 g/cm³ = 1.5 × 10⁻³ kg ÷ 10⁻⁶ m³ = 1500 kg/m³ (multiply g/cm³ by 1000).

(c) 1 mm = 10⁻³ m, so 1 mm² = 10⁻⁶ m². 250 mm² = 250 × 10⁻⁶ = 2.5 × 10⁻⁴ m².

Remember to square (or cube) the conversion factor for area and volume.

An important tool is dimensional checking. Both sides of an equation must have the same units. For example, in v = fλ, hertz × metres = (1/s) × m = m/s, which is the unit of speed ✓. If the units do not match, the equation (or your algebra) is wrong.

Scalars and vectors. A scalar has size only (mass, time, speed, energy); a vector has size and direction (displacement, velocity, force, acceleration). Two forces of 3 N and 4 N acting at right angles do not give 7 N but 5 N, found with Pythagoras' theorem, because direction matters.

7.Scale: From Protons to the Universe

Physics covers an astonishing range of sizes, more than 40 orders of magnitude. An order of magnitude is a factor of ten. Using powers of ten helps us estimate and compare.

Sizes in the universe on a powers-of-ten scale A horizontal scale from 10 to the minus 15 metres to 10 to the 27 metres, marking a proton, an atom, a virus, a human hair width, a person, the Earth, the Earth-Sun distance, the Milky Way and the observable universe. A gold dot slides along the scale. proton10⁻¹⁵ m atom10⁻¹⁰ m virus10⁻⁷ m hair width10⁻⁴ m personabout 1 m Earth10⁷ m Earth–Sun10¹¹ m Milky Way10²¹ m universe10²⁶–10²⁷ m
Figure 3. A logarithmic scale of sizes (approximate; each tick mark is a factor of 100 000 times larger than the previous one). The observable universe is roughly 9 × 10²⁶ m across. (Original EDUSAMBAM diagram.)
Worked example 3: how many atoms across?

An atom is about 10⁻¹⁰ m across. How many atoms would fit end to end across a human hair of width 10⁻⁴ m?

Number = 10⁻⁴ ÷ 10⁻¹⁰ = 10⁶ = about one million atoms.

8.Measuring Instruments

InstrumentMeasuresTypical precision
Metre ruleLength1 mm
Vernier calipersSmall lengths, diameters0.1 mm (or 0.05 mm)
Micrometer screw gaugeVery small thicknesses, wire diameters0.01 mm
Measuring cylinderVolume of liquids1 mL or 0.5 mL
BalanceMass0.01 g to 1 g
StopwatchTime (human reaction time adds about 0.2 s)0.01 s (digital)
ThermometerTemperature1 °C or 0.1 °C
Newton meterForce0.1 N to 1 N
Ammeter and voltmeterCurrent and voltagedepends on the scale
Worked example 4: micrometer and vernier readings

(a) A micrometer shows 5.5 mm on the sleeve and 23 divisions on the thimble (each 0.01 mm). With the jaws closed it reads +0.02 mm. Find the true diameter.

Reading = 5.5 + 23 × 0.01 = 5.73 mm. True value = 5.73 − 0.02 = 5.71 mm.

(b) A vernier caliper shows the zero of the vernier scale just after 12 mm on the main scale, and the 6th vernier division lines up with a main-scale mark. Each vernier division adds 0.1 mm.

Reading = 12 + 6 × 0.1 = 12.6 mm.

9.Accuracy, Precision and Error

No measurement is perfect. Two ideas describe how good it is:

Accuracy and precision shown with targets Four targets with red dots. The first has dots tightly clustered at the centre, accurate and precise. The second has a tight cluster away from the centre, precise but not accurate. The third has dots scattered around the centre, accurate on average but not precise. The fourth has scattered dots off-centre, neither accurate nor precise. Accurateand precise Precise butnot accurate Accurate butnot precise Neither accuratenor precise (systematic error)(random error)
Figure 4. Accuracy and precision. The centre of each target is the true value; the dots are repeated measurements. (Original EDUSAMBAM diagram.)
Worked example 5: mean and uncertainty

Five measurements of a length are 20.1, 20.3, 20.2, 20.0 and 20.4 cm. Find the mean, the uncertainty and the percentage uncertainty.

Step 1. Mean = (20.1 + 20.3 + 20.2 + 20.0 + 20.4) ÷ 5 = 101.0 ÷ 5 = 20.2 cm.

Step 2. Range = 20.4 − 20.0 = 0.4 cm, so the uncertainty is about half the range: ± 0.2 cm.

Step 3. Percentage uncertainty = 0.2 ÷ 20.2 × 100% ≈ 1.0%.

Result: length = (20.2 ± 0.2) cm.

Significant figures. Your final answer should not suggest more accuracy than the data justify. For multiplication and division, give the answer to the same number of significant figures as the least precise value used. For example, 5.0 × 3.21 = 16.05, which is quoted as 16 (2 significant figures). Do not round intermediate steps; round only at the end.

10.Graphs and Relationships

Graphs reveal the relationship between two quantities. Plot the independent variable on the horizontal axis, label axes with quantity and unit, choose a scale that uses most of the paper, mark each point clearly, and draw a smooth line of best fit (it need not pass through every point but should have roughly equal points on either side).

Four common graph shapes Four small graphs, each drawing itself: a straight line through the origin for direct proportion, a straight line with a positive intercept, a falling curve for inverse proportion, and a rising curve for a square relationship. Direct proportionLinear, with interceptInverse proportionSquare relationship y ∝ x; through origine.g. F = ma (a against F)y = mx + ce.g. v = u + aty ∝ 1 ÷ xe.g. a against massy ∝ x²e.g. KE against speed
Figure 5. Four common shapes of graph in physics. Straight lines are the easiest to interpret, so scientists often plot quantities (such as y against x² or 1 ÷ x) that give a straight line. (Original EDUSAMBAM diagram.)

For a straight-line graph y = mx + c, the gradient m = (change in y) ÷ (change in x) and the intercept c is where the line crosses the y-axis. Gradients often have a physical meaning: on a distance–time graph the gradient is speed, on a velocity–time graph it is acceleration, on a force–extension graph it is the spring constant.

Worked example 6: gradient of a graph

A spring is stretched with forces of 2.0, 4.0, 6.0 and 8.0 N, producing extensions of 1.0, 2.0, 3.0 and 4.0 cm. Find the spring constant.

Step 1. The graph of force against extension is a straight line through the origin. Gradient = (8.0 − 2.0) ÷ (4.0 − 1.0) = 6.0 ÷ 3.0 = 2.0 N/cm.

Step 2. Convert: 2.0 N/cm = 2.0 ÷ 0.01 = 200 N/m. So k = 200 N/m.

11.How to Solve Physics Problems

  1. Read the question twice and draw a labelled diagram.
  2. List what is given (with units) and what you need to find.
  3. Choose the equation that links them, and rearrange it before substituting numbers.
  4. Convert all quantities to SI units.
  5. Substitute the values, with units, and calculate.
  6. Check the answer: does it have the right unit, an appropriate number of significant figures, and a sensible size? (Is a car's speed 3 × 10⁸ m/s? Surely not.)

Learn to understand, not just memorise: ask "why does this make sense?" for each formula. Use real-life examples, practise many problems of different types, and learn from errors rather than hiding them.

12.Open Questions in Physics

Physics is not finished. Some of the biggest open questions are:

The next great discoveries might come from someone who is learning the basics today.

13.Common Mistakes to Avoid

Watch out

14.Check Your Understanding

Try each question before opening the answer.

1. Name the SI base units of length, mass and time.

Metre (m), kilogram (kg) and second (s).

2. Convert 3.5 km to metres and 450 mL to litres.

3.5 km = 3500 m. 450 mL = 0.45 L.

3. Write 0.000 045 m in standard form.

4.5 × 10⁻⁵ m.

4. A student measures the length of a desk five times: 1.52, 1.54, 1.53, 1.52, 1.54 m. Find the mean and the percentage uncertainty.

Mean = 7.65 ÷ 5 = 1.53 m. Range = 0.02, half-range = 0.01 m, so percentage uncertainty = 0.01 ÷ 1.53 × 100% ≈ 0.7%.

5. A thermometer reads 2 °C when placed in melting ice. What kind of error is this, and what should be done to a reading of 57 °C?

A systematic (zero) error of +2 °C. Subtract it: true reading = 57 − 2 = 55 °C.

6. In an experiment on how the length of a spring changes with the mass hung on it, identify the independent, dependent and one control variable.

Independent: the mass added. Dependent: the length (or extension) of the spring. Control: for example the same spring, or the same ruler, or the same temperature.

7. A graph of force against extension is a straight line through the origin. What does that tell you?

The force is directly proportional to the extension (Hooke's law), and the gradient is the spring constant.

8. Check by units that the equation v = u + at is consistent.

m/s = m/s + (m/s²)(s) = m/s + m/s ✓. All terms have units of speed.

Summary

For teachers and parents

Activities for this opening topic: have students measure the same object with a ruler, vernier calipers and a micrometer and compare precision; measure the thickness of a page from a stack; time 20 swings of a pendulum to explore a fair test; ask groups to design an experiment on a simple question (for example, "does the size of a paper parachute affect fall time?"), identify the variables, and critique each other's designs; make a powers-of-ten poster comparing sizes; discuss a scientist from your own region and their contribution. Emphasise units and sensible estimates in every calculation. Numerical values are rounded; please check that they match the data booklet used by your examination board.

Explore the EDUSAMBAM Physics Series

Sources and Further Reading

This article is original EDUSAMBAM writing. Definitions, constants and historical facts were checked against the sources below. Diagrams are original and were not copied from any source.

Note on the numbers: historical dates are the commonly accepted ones; for some early scientists they are approximate. Please check numerical values against your own syllabus or exam board specification before relying on them.

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Practice Quiz

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1.Which of these best describes physics?
2.Which branch of physics studies heat and temperature?
3.In a fair test, which variable do you deliberately change?
4.What is a hypothesis?
5.What is the SI unit of mass?
6.Convert 2.5 km to metres.
7.Write 0.0032 in standard form.
8.A thermometer reads 3 °C in melting ice. What kind of error is this?
9.Repeated measurements that are close to each other but far from the true value are…
10.Which measurement is the best way to reduce the effect of human reaction time when timing a pendulum?
11.A graph of force against extension for a spring is a straight line through the origin. What does the gradient represent?
12.Which scientist, born in what is now Pakistan, shared the 1979 Nobel Prize in Physics?