IGCSE Physics Earth Questions and Worked Solutions
50 topic-wise practice questions on The Earth (Unit 6: Space Physics), written to the Cambridge IGCSE Physics 0625 syllabus for 2026–2028, each with a step-by-step worked solution.
Topic guide: The Earth
The Earth's rotation causes day and night; its orbit and tilted axis cause the seasons; the Moon's orbit causes its phases. (Extended) Orbital speed is calculated from the orbit's radius and period.
Key formulas
| v = 2 π r ÷ T | average orbital speed v (m/s), average orbital radius r (m), period T (s) | Extended |
Prerequisite knowledge
- Speed = distance ÷ time (1.2)
- Circumference of a circle = 2πr
- Converting days and hours to seconds
Exam tips & common mistakes
- Convert T to seconds before using v = 2πr/T
- Seasons are caused by tilt, not distance from the Sun
- The Moon reflects sunlight; phases depend on how much of the lit half we see
Key facts from the syllabus (6.1.1)
- The Earth rotates on its tilted axis about once every 24 hours — day and night and the Sun's apparent daily motion (rises east, sets west)
- The Earth orbits the Sun about once every 365 days — seasons (due to the tilted axis)
- The Moon orbits the Earth about once a month — cycle of phases
- Extended average orbital speed v = 2πr/T
Textbook: §6.1 Earth and the Solar System, pp. 276–285
State how long the Earth takes to rotate once on its axis.
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Method: ~24 h.
Explain why we have day and night.
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Method: Rotation.
Explain why the Sun appears to move across the sky.
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Method: Earth spins.
State how long the Earth takes to orbit the Sun.
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Method: ~365 days.
Explain why the Earth has seasons.
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Method: Axis tilt.
Explain why it is summer in the southern hemisphere when it is winter in the northern hemisphere.
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Method: Opposite tilt.
State how long the Moon takes to orbit the Earth.
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Method: ~1 month.
Explain why the Moon shows phases.
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Method: Sunlit half seen at different angles.
State the phase of the Moon when it is between the Earth and the Sun.
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Method: New moon.
Explain why days are longer in summer.
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Method: Tilt.
State the shape of the Sun's path across the sky in the daytime.
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Method: Arc.
Explain why the Moon always shows the same face to the Earth.
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Method: Rotation = orbit period.
State the approximate time between two full moons.
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Method: ~1 month.
State the direction in which the Sun appears to rise and set.
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Method: East to west.
State why the Sun is highest in the sky at midday.
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Method: Earth's rotation.
State what causes the change in the length of daylight through the year.
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Method: Tilt and orbit.
State the approximate angle of tilt of the Earth's axis.
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Method: 23.5°.
Explain why sunlight is more intense in summer.
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Method: Higher Sun.
State the phase of the Moon when the Earth is between the Sun and the Moon.
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Method: Full moon.
State the approximate time between a new moon and a full moon.
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Method: Half month.
Explain why the Moon is visible though it produces no light.
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Method: Reflects sunlight.
Explain why the seasons are not caused by changing distance from the Sun.
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Method: Hemispheres opposite.
State how many times the Earth rotates during one orbit of the Sun.
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Method: ~365.
State what is meant by one day.
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Method: One rotation.
State what is meant by one year.
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Method: One orbit.
State the equation for average orbital speed.
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Method: v = 2πr/T.
The Earth orbits the Sun at an average radius of 1.5 × 10¹¹ m in 365 days. Calculate its average orbital speed.
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Method: T in seconds.
The Moon orbits the Earth at radius 3.84 × 10⁸ m in 27.3 days. Calculate its orbital speed.
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Method: T = 27.3 × 86400 s.
A satellite orbits at radius 7.0 × 10⁶ m with speed 7500 m/s. Calculate its orbital period.
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Method: T = 2πr/v.
A geostationary satellite has period 24 h and orbital radius 4.2 × 10⁷ m. Calculate its speed.
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Method: T = 86 400 s.
A planet orbits at 3.0 km/s with period 2.0 × 10⁸ s. Calculate its orbital radius.
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Method: r = vT/2π.
State what r and T represent in the orbital speed equation.
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Method: Average radius, period.
Mars orbits the Sun at average radius 2.3 × 10¹¹ m with a period of 687 days. Calculate its orbital speed.
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Method: v = 2πr/T.
The ISS orbits at radius 6.8 × 10⁶ m with period 92 minutes. Calculate its orbital speed.
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Method: T = 5520 s.
A moon orbits at 1.5 km/s with radius 4.0 × 10⁸ m. Calculate its period in days.
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Method: T = 2πr/v.
Calculate the distance travelled by the Earth in one orbit (r = 1.5 × 10¹¹ m).
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Method: Circumference.
State the effect on orbital speed if orbital radius doubles with the same period.
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Method: v ∝ r.
A satellite at radius 4.2 × 10⁷ m has speed 3070 m/s. Calculate its period in hours.
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Method: T = 2πr/v.
Explain why a geostationary satellite stays above the same point on Earth.
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Method: Period 24 h.
Jupiter's moon Io orbits at 4.2 × 10⁸ m with period 1.77 days. Calculate its orbital speed.
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Method: v = 2πr/T.
Challenge questions
Harder, multi-step questions at the top end of the exam. Attempt these once you are confident with the questions above.
Explain why the Sun appears to rise in the east and set in the west, and why we have day and night.
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Method: Rotation.
Explain why it is summer in the northern hemisphere in June, including the effect on day length and the Sun's height.
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Method: Tilt.
Explain why the Moon goes through phases over about a month.
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Method: Orbit and sunlit half.
Explain why the distance between the Earth and the Sun does not cause the seasons.
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Method: Opposite hemispheres.
The Moon orbits the Earth at 3.84 × 10⁸ m in 27.3 days. Calculate its orbital speed in m/s and km/h.
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Method: v = 2πr/T.
A satellite orbits at radius 7.2 × 10⁶ m with speed 7.4 km/s. Calculate its period in minutes and the number of orbits per day.
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Method: T = 2πr/v.
Venus orbits the Sun at 1.08 × 10¹¹ m with period 225 days. Calculate its orbital speed and compare it with the Earth's (about 30 km/s).
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Method: v = 2πr/T.
A geostationary satellite has period 24 h and speed 3.07 km/s. Calculate its orbital radius and its height above the Earth's surface (Earth radius 6.4 × 10⁶ m).
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Method: r = vT/2π.
Jupiter orbits the Sun at 7.8 × 10¹¹ m at 13 km/s. Calculate its orbital period in Earth years (1 year = 3.15 × 10⁷ s).
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Method: T = 2πr/v.
Explain what r represents in v = 2πr/T for an orbit that is not perfectly circular.
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Method: Average radius.
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