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Edexcel International GCSE Physics (4PH1) · Section 8 — Astrophysics
Mini-Lesson

Astrophysics

This mini-lesson walks you through the whole of Edexcel International GCSE Physics (4PH1) Section 8 — Astrophysics: motion in the universe (gravity and orbits, with v = 2πr/T), the life cycle of stars by mass, and cosmology (red-shift, the expanding universe and the Big Bang).

Motion orbits Stars life cycle Cosmos red-shift

Heads-up: Section 8 is examined almost entirely on Paper 2 (4PH1/2P). The whole of Stellar evolution and Cosmology is flagged P (Paper 2 only) in the spec — look for the Paper 2 only markers as you go.

Work through each screen, answer the questions as you go (some are wordy, some are calculations) and collect ⭐ stars. Press Start when you're ready.

8.1 · Motion in the universe

What is in the Solar System?

Our Solar System is one star — the Sun — and everything held in orbit around it. The spec expects you to know its members:

  • the Sun (the central star);
  • the eight planets (Mercury → Neptune);
  • dwarf planets, such as Pluto;
  • moons — natural satellites orbiting planets;
  • asteroids — rocky bodies, mostly between Mars and Jupiter;
  • comets — icy bodies on long, very stretched (highly elliptical) orbits.

Scale up: the Sun and its system sit within a galaxy (the Milky Way — billions of stars), and the universe is billions of galaxies.

Quick check

Name that body

?An icy body follows a long, highly elliptical orbit, speeding up close to the Sun and growing a bright tail. Which Solar-System body is this?
8.2–8.4 · Gravity keeps bodies in orbit

Why things orbit

Every mass sits in a gravitational field. The gravitational force this field exerts is what keeps planets, moons, comets and satellites in orbit — it constantly pulls the orbiting body towards the central body.

Sun central body planet gravitational force (centripetal) velocity v (tangent) radius r
The body's velocity is along the orbit (a tangent); the gravitational force always points inward to the central body. That inward force is the centripetal force.

Analogy — ball on a string: whirl a ball on a string in a circle and the string tension pulls it inward; cut the string and it flies off in a straight line (a tangent). For a planet, gravity is the string.

Watch out: there is no "outward" force flinging the planet away. Gravity is the only force, and it provides the centripetal force toward the centre. An orbiting body is really continually falling toward the central body — it just keeps missing because it moves sideways so fast.

Quick check

Which way does the force point?

?A satellite moves in a circular orbit around the Earth at steady speed. In which direction is the resultant force on the satellite?
8.5–8.6 · Orbital speed

How fast does it orbit?

Treat an orbit as a circle of radius r. In one full orbit the body travels the circumference, 2πr, in the time of one orbit — the orbital period T. So its orbital speed is:

v = (2 × π × r) ÷ Torbital speed (m/s) = (2 × π × orbital radius (m)) ÷ orbital period (s)

Rearranged, you can also find the radius or the period:

r = (v × T) ÷ (2 × π)  ·  T = (2 × π × r) ÷ v

Reasoning, not just plugging in: the further a planet is from the Sun, the weaker the Sun's gravitational pull, so the planet orbits more slowly and its period is longer. Mercury races; Neptune crawls.

Worked example

A satellite orbits at radius r = 7.0 × 10⁶ m with period T = 6000 s.

v = (2 × π × 7.0 × 10⁶) ÷ 6000 = 4.40 × 10⁷ ÷ 6000 ≈ 7330 m/s

Calculate

Your turn — orbital speed

1A moon orbits a planet at a radius of 4.0 × 10⁸ m, taking 2.0 × 10⁶ s to complete one orbit. Calculate its orbital speed. (Use π = 3.14.)
m/s
Hint: v = (2 × 3.14 × 4.0 × 10⁸) ÷ (2.0 × 10⁶).
Calculate

Your turn — rearrange for the period

2A planet orbits its star at a radius of 1.5 × 10¹¹ m with an orbital speed of 3.0 × 10⁴ m/s. Calculate its orbital period T in seconds. (Use π = 3.14.)
s
Hint: T = (2 × π × r) ÷ v = (2 × 3.14 × 1.5 × 10¹¹) ÷ (3.0 × 10⁴).
Quick check

Comparing orbits

?Two planets, X and Y, orbit the same star. Planet X is much further out than planet Y. Compared with Y, planet X has…
8.7–8.10 · Stellar evolution · Paper 2 only

The life cycle of a star

A star is born in a nebula — a giant cloud of gas (mostly hydrogen) and dust. Gravity pulls the cloud together into a protostar, which heats up until nuclear fusion of hydrogen begins. It then becomes a stable main-sequence star, like our Sun today.

A main-sequence star is a balancing act:

star gravity (inward) radiation & thermal pressure (outward)
Inward gravity is balanced by the outward radiation and thermal (gas) pressure from fusion. While these balance, the star is stable.

Misconception fix: a star is not "trying to explode" or "trying to collapse" — it sits in equilibrium between gravity pulling in and pressure pushing out. When the hydrogen fuel runs low, that balance breaks and the star changes.

8.8–8.10 · Two endings by mass · Paper 2 only

Two fates — set by mass

When the fuel runs low, what happens next depends on the star's mass:

nebula protostar main-sequence star like the Sun ↓ much more massive ↓ red giant white dwarf red supergiant supernova 💥 neutron star (less heavy) black hole (most heavy)
Both paths share nebula → protostar → main sequence, then split by mass. A supernova may leave a neutron star or, for the most massive stars, a black hole.
Sort it

Order a massive star's life

A star much more massive than the Sun goes through these stages. Tap a stage, then tap the slot it belongs in — earliest at the top.

Quick check

What keeps a star stable?

?During its long main-sequence phase, a star stays the same size. Which statement best explains why?
8.11–8.12 · Brightness of stars · Paper 2 only

Sorting stars: the H–R diagram

The spec also asks you to describe how the brightness of a star can be shown using its absolute magnitude, and how stars are classified on a Hertzsprung–Russell (H–R) diagram — a plot of luminosity (brightness) against temperature.

  • Main-sequence stars (including the Sun) form a diagonal band across the H–R diagram.
  • Red giants and supergiants sit up to the top-right (cool but very bright).
  • White dwarfs sit at the bottom-left (hot but dim).

Absolute magnitude is a measure of a star's true brightness on a standard scale — a smaller (or more negative) magnitude means a brighter star.

8.13, 8.15 · Cosmology — Doppler & red-shift · Paper 2 only

Red-shift: light from galaxies

When a wave source moves relative to an observer, the observed frequency and wavelength change — the Doppler effect. Light from almost every distant galaxy has its wavelength stretched longer, shifting toward the red end of the spectrum: this is red-shift, and it tells us the galaxy is moving away from us.

Reference (lab on Earth) Distant galaxy (red-shifted) each line moves toward the red (longer-wavelength) end →
The same dark spectral lines appear at longer wavelengths (shifted toward red) in the galaxy's light compared with the laboratory reference.
(change in λ) ÷ (reference λ) = (velocity of galaxy) ÷ (speed of light)Δλ ÷ λ₀ = v ÷ c — a bigger red-shift means a faster recession

Misconception fix: red-shift is not the galaxy "turning red". It is the wavelength being stretched as space itself expands between us and the galaxy. The galaxies are not flying through space away from a centre — the space between them is growing.

Quick check

Reading a red-shift

?The spectral lines from galaxy B are shifted toward the red more than those from galaxy A. What can you conclude?
Calculate

Your turn — speed of a galaxy

3A spectral line with reference wavelength λ₀ = 600 nm is observed from a galaxy with a change in wavelength Δλ = 12 nm. Taking c = 3.0 × 10⁸ m/s, calculate the galaxy's recession velocity v.
m/s
Hint: v = c × (Δλ ÷ λ₀) = 3.0 × 10⁸ × (12 ÷ 600).
8.14, 8.16–8.18 · Expanding universe & Big Bang · Paper 2 only

An expanding universe

More distant galaxies show greater red-shift, so they are receding faster. This is exactly what you'd see if the whole universe is expanding.

Run that expansion backwards in your mind: everything was once squeezed into a tiny, hot, dense point that began expanding. This is the Big Bang theory. Two key pieces of evidence support it:

  • Red-shift of galaxies — the universe is expanding (8.18).
  • The cosmic microwave background (CMB) — faint microwave radiation reaching us from all directions, the cooled-down "afterglow" of the early hot universe (8.14).
today later — every galaxy is further apart (space has stretched)
From any galaxy, all the others appear to move away — and the further ones move away faster.

The debate (8.16–8.17): the older Steady State theory said the universe has always looked the same, with new matter created as it expands. The Big Bang theory says it began in a hot, dense state and has been expanding ever since. The discovery of the CMB fits the Big Bang but not Steady State, which is why the Big Bang is now the accepted model.

Quick check

Evidence for the Big Bang

?Which observation is the strongest single piece of evidence that favours the Big Bang over the older Steady State theory?
Recap

Section 8 in a nutshell

Solar System (8.1): Sun, planets, dwarf planets, moons, asteroids, comets.

Gravity & orbits (8.2–8.4): gravity provides the inward (centripetal) force; bodies are "falling" around.

Orbital speed (8.5–8.6): v = (2 × π × r) ÷ T — further out ⇒ slower, longer period.

Stars (8.7–8.12 P): nebula → protostar → main sequence; gravity balances radiation/thermal pressure. Sun-like → red giant → white dwarf; massive → red supergiant → supernova → neutron star / black hole.

Cosmology (8.13–8.18 P): Doppler red-shift, Δλ/λ₀ = v/c; more distant = greater red-shift = expanding universe; Big Bang evidence = red-shift + CMB.

You've covered all of Edexcel International GCSE Physics (4PH1) Section 8 — Astrophysics. Press Finish to see your score.

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