IGCSE Physics Solar System Questions and Worked Solutions (6.1.2) | 0625

IGCSE Physics 0625 · Topic 6.1.2

IGCSE Physics Solar System Questions and Worked Solutions

50 topic-wise practice questions on The Solar System (Unit 6: Space Physics), written to the Cambridge IGCSE Physics 0625 syllabus for 2026–2028, each with a step-by-step worked solution.

50 questions26 Core14 Extended10 Challenge130 marksTextbook §6.1 · pp. 276–285
Questions tagged Core are for all candidates (Papers 1 & 3). Questions tagged Extended are Supplement content (Papers 2 & 4). Questions 41–50 are harder Challenge questions. Try each question first, then tap Show solution to check your working.

Topic guide: The Solar System

The Solar System contains the Sun, eight planets, minor planets, moons and smaller bodies. The accretion model explains why inner planets are rocky and outer planets are gaseous. Gravity from the massive Sun keeps everything in orbit.

Key formulas

t = d ÷ ctime for light to travel a distance (c = 3.0 × 10⁸ m/s)Core

Prerequisite knowledge

  • Weight and gravitational field strength (1.3)
  • Speed of light (3.3)
  • Energy conservation (1.7.1, Extended)

Exam tips & common mistakes

  • Learn the planet order with a mnemonic
  • Use metres and seconds for light-travel time
  • Describe trends from data with numbers

Key facts from the syllabus (6.1.2)

  • Contents: one star (the Sun), eight planets (Mercury, Venus, Earth, Mars, Jupiter, Saturn, Uranus, Neptune), minor planets (dwarf planets e.g. Pluto, asteroids), moons, comets
  • Inner four planets are small and rocky; outer four are large and gaseous — explained by an accretion disc model (gravity, elements in gas/dust clouds, rotation)
  • Gravitational field strength at a planet's surface depends on its mass and decreases with distance
  • The Sun contains most of the mass, so the planets orbit it; the force is the Sun's gravitational attraction
  • Extended orbits are elliptical with the Sun not at the centre (unless nearly circular)
  • Extended the Sun's field and planets' orbital speeds decrease with distance from the Sun
  • Extended in an elliptical orbit an object is fastest when closest to the Sun (energy conservation)
  • Extended analyse planetary data — orbital distance, period, density, surface temperature, surface g

Textbook: §6.1 Earth and the Solar System, pp. 276–285

1
Core[2 marks]

List the eight planets in order from the Sun.

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Method: Mnemonic.

Mercury, Venus, Earth, Mars, Jupiter, Saturn, Uranus, Neptune
2
Core[2 marks]

Name two types of minor planet in the Solar System.

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Method: Dwarf planets, asteroids.

Dwarf planets (e.g. Pluto) and asteroids (in the asteroid belt)
3
Core[1 mark]

State what a moon is.

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Method: Natural satellite of a planet.

A natural satellite that orbits a planet
4
Core[2 marks]

Compare the four inner planets with the four outer planets.

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Method: Rocky/small vs gas/large.

Inner: small and rocky; outer: large and gaseous
5
Core[3 marks]

Explain, using the accretion model, why the inner planets are rocky.

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Method: Hot near Sun, only rock condenses.

A rotating disc of gas and dust formed around the Sun; near the hot Sun only rocky material could condense, and gravity pulled it together into small rocky planets
6
Core[2 marks]

State the role of gravity in the accretion model.

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Method: Pulls material together.

Gravity pulls dust and gas together to form the Sun and the planets
7
Core[2 marks]

State two factors the gravitational field strength around a planet depends on.

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Method: Mass, distance.

The mass of the planet; the distance from the planet
8
Core[3 marks]

The distance from the Sun to the Earth is 1.5 × 10¹¹ m. Calculate the time for light to reach the Earth.

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Method: t = d/c.

t = 1.5×10¹¹ ÷ 3.0×10⁸ = 500 s
9
Core[3 marks]

Jupiter is 7.8 × 10¹¹ m from the Sun. Calculate the time for sunlight to reach Jupiter in minutes.

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Method: t = d/c.

t = 2600 s = 43.3 min
10
Core[3 marks]

The Moon is 3.8 × 10⁸ m from Earth. Calculate the time for a radio signal to reach the Moon and return.

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Method: Round trip.

t = 2 × 3.8×10⁸ ÷ 3.0×10⁸ = 2.53 s
11
Core[2 marks]

Explain why the planets orbit the Sun.

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Method: Sun has most mass.

The Sun contains most of the mass of the Solar System, so its gravitational attraction keeps the planets in orbit
12
Core[1 mark]

Name the force that keeps an object in orbit around the Sun.

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Method: Gravity.

The gravitational attraction of the Sun
13
Core[2 marks]

Name the largest planet in the Solar System.

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Method: Jupiter.

Jupiter
14
Core[2 marks]

Name the planet closest to the Sun.

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Method: Mercury.

Mercury
15
Core[2 marks]

State where the asteroid belt is found.

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Method: Mars–Jupiter.

Between the orbits of Mars and Jupiter
16
Core[2 marks]

Name a dwarf planet.

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Method: Pluto.

Pluto (or Ceres, Eris)
17
Core[2 marks]

State what a comet is made of.

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Method: Ice and dust.

Ice, dust and rock
18
Core[2 marks]

Name the four rocky planets.

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Method: Inner four.

Mercury, Venus, Earth, Mars
19
Core[2 marks]

Name the four gas giants.

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Method: Outer four.

Jupiter, Saturn, Uranus, Neptune
20
Core[3 marks]

Explain why the outer planets are large and gaseous, using the accretion model.

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Method: Cold region, gases condense.

Far from the Sun it was cold enough for gases and ices to condense; large amounts of material gathered by gravity into large gaseous planets
21
Core[2 marks]

State why material in the early Solar System formed a flat disc.

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Method: Rotation.

The cloud was rotating, so it flattened into an accretion disc
22
Core[2 marks]

Explain why gravitational field strength is greater on Jupiter than on Earth.

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Method: Larger mass.

Jupiter has a much larger mass
23
Core[2 marks]

State how the gravitational field around a planet changes with distance.

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Method: Decreases.

It decreases with distance
24
Core[3 marks]

Mars is 2.3 × 10¹¹ m from the Sun. Calculate the time for light from the Sun to reach Mars.

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Method: t = d/c.

t = 767 s
25
Core[3 marks]

Neptune is 4.5 × 10¹² m from the Sun. Calculate the time for sunlight to reach it in hours.

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Method: t = d/c.

t = 15000 s = 4.17 h
26
Core[3 marks]

A radio signal takes 20 minutes to reach a Mars rover. Calculate the distance.

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Method: d = ct.

d = 3.0×10⁸ × 1200 = 3.6 × 10¹¹ m
27
Extended[2 marks]

Describe the shape of the orbits of planets and comets.

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Method: Elliptical.

Elliptical, with the Sun not at the centre (except for nearly circular orbits)
28
Extended[2 marks]

State how the orbital speed of planets changes with distance from the Sun.

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Method: Decreases.

It decreases as the distance from the Sun increases
29
Extended[3 marks]

Explain, using conservation of energy, why a comet travels fastest when closest to the Sun.

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Method: GPE → KE.

As it falls towards the Sun, gravitational potential energy decreases and kinetic energy increases, so it moves fastest at its closest point
30
Extended[2 marks]

State how the Sun's gravitational field strength changes with distance.

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Method: Decreases.

It decreases as distance increases
31
Extended[3 marks]

Planet data: Mercury 0.39 AU, 88 days; Mars 1.52 AU, 687 days. Describe the trend between orbital distance and period.

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Method: Further → longer.

The greater the orbital distance, the longer the orbital period
32
Extended[3 marks]

Planet A has surface g = 3.7 N/kg and planet B has g = 24.8 N/kg. Suggest which is more massive if they have similar radii and explain.

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Method: g depends on mass.

Planet B: a larger surface gravitational field strength means greater mass
33
Extended[2 marks]

From data, inner planets have densities about 4–5.5 g/cm³ and outer planets about 0.7–1.6 g/cm³. Explain this.

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Method: Rocky vs gaseous.

Inner planets are rocky (dense); outer planets are mostly gas (low density)
34
Extended[2 marks]

Explain why surface temperature generally decreases for planets further from the Sun.

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Method: Less radiation received.

They receive less energy per square metre from the Sun
35
Extended[2 marks]

State where the Sun is located in a planet's elliptical orbit.

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Method: Not centre.

At one focus, not at the centre
36
Extended[3 marks]

A comet travels at 50 km/s near the Sun and 5 km/s far away. Explain this using energy.

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Method: GPE ↔ KE.

Near the Sun it has lost gravitational potential energy, which has become kinetic energy, so it moves faster; far away GPE is high and KE low
37
Extended[3 marks]

Planet data: Earth 1.0 AU, 30 km/s; Jupiter 5.2 AU, 13 km/s; Neptune 30 AU, 5.4 km/s. Describe the pattern.

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Method: Speed decreases.

Orbital speed decreases as distance from the Sun increases
38
Extended[2 marks]

Explain why outer planets have lower orbital speeds.

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Method: Weaker gravity.

The Sun's gravitational field is weaker further away, so less speed is needed for orbit
39
Extended[3 marks]

Data: planet X has surface g = 3.7 N/kg, planet Y has g = 11 N/kg. A 70 kg astronaut visits both. Calculate the weight on each.

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Method: W = mg.

X: 259 N; Y: 770 N
40
Extended[2 marks]

Explain why a planet's surface temperature data may not fit the distance pattern exactly (e.g. Venus hotter than Mercury).

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Method: Atmosphere.

Venus's thick CO₂ atmosphere causes a strong greenhouse effect

Challenge questions

Harder, multi-step questions at the top end of the exam. Attempt these once you are confident with the questions above.

41
ChallengeCore[4 marks]

Using the accretion model, explain why the inner planets are small and rocky while the outer planets are large and gaseous.

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Method: Temperature in the disc.

A rotating cloud of gas and dust formed an accretion disc; near the hot young Sun only rock and metal could condense, forming small rocky planets; further out, cold enough for ices and gases, more material gathered under gravity into large gaseous planets
42
ChallengeCore[4 marks]

Light from the Sun takes 8.3 minutes to reach the Earth. Calculate the Earth–Sun distance and how long light takes to reach Saturn at 1.4 × 10¹² m.

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Method: d = ct.

d = 1.5 × 10¹¹ m; Saturn: 4670 s = 77.8 min
43
ChallengeCore[4 marks]

Radio signals from a probe near Neptune (4.5 × 10¹² m from Earth) are received. Calculate the delay and explain why the probe must be controlled by pre-programmed instructions.

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Method: Delay.

t = 15000 s ≈ 4.17 h; a round-trip of 8 h is too long for real-time control
44
ChallengeCore[3 marks]

Explain why the Sun's gravity holds the planets in orbit, referring to its mass.

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Method: Mass dominates.

The Sun contains most of the Solar System's mass, so its gravitational attraction is by far the strongest force on each planet
45
ChallengeCore[3 marks]

Explain how the gravitational field strength at a planet's surface depends on the planet's mass, and how the field changes with distance from the planet.

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Method: Mass and distance.

Larger mass gives a stronger surface field; the field decreases with distance from the planet
46
ChallengeExtended[4 marks]

Explain, using energy conservation, why a comet in a highly elliptical orbit moves fastest when closest to the Sun.

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Method: GPE → KE.

As the comet falls inwards, gravitational potential energy is converted to kinetic energy, so it speeds up; moving outwards it slows as kinetic energy becomes potential energy
47
ChallengeExtended[5 marks]

Planet data: Mercury 58 million km, 48 km/s; Earth 150, 30 km/s; Mars 228, 24 km/s; Jupiter 778, 13 km/s. Describe and explain the trend.

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Method: Gravity weakens with distance.

Orbital speed decreases with distance: the Sun's gravitational field is weaker further out, so a smaller speed is enough for a stable orbit
48
ChallengeExtended[4 marks]

A planet has surface g = 24.8 N/kg; another has 3.7 N/kg. A 75 kg astronaut's weight is measured on each. Calculate both weights and suggest which planet is more massive and why, assuming similar radii.

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Method: W = mg.

1860 N and 278 N; the first planet is more massive
49
ChallengeExtended[4 marks]

Explain why Venus has a higher surface temperature than Mercury although it is further from the Sun.

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Method: Atmosphere.

Venus has a thick CO₂ atmosphere causing a strong greenhouse effect; Mercury has almost no atmosphere to trap energy
50
ChallengeExtended[3 marks]

Explain where the Sun is located in an elliptical orbit and when the Sun would be at the centre.

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Method: Focus.

At one focus, not the centre; it is at the centre only when the orbit is (approximately) circular

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