Lesson plan · GCSE · Ages 14 to 16 · 30 minutes
Satellites and orbits
Low Earth orbit and the geostationary ring in the live satellite layer, the ISS's period and speed from its real orbital elements, and why geostationary satellites all sit 35,786 km up.
The lesson
The class sees every working satellite on its real orbit at true scale, follows the ISS where it is right now, and works out its period and speed from its orbital elements. They then find why every geostationary satellite sits at the same height.
What they take away
Gravity pulls every satellite towards Earth's centre, changing its direction all the time while its speed stays the same. Low satellites lap Earth in about an hour and a half, and only at 42,164 km from Earth's centre, 35,786 km above the equator, does an orbit take exactly one turn of Earth, so the geostationary satellites share that one height.
Curriculum links
Quoted word for word from the official documents.
Next Generation Science Standards (NGSS)
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HS-ESS1-4
Read it on nextgenscience.orgUse mathematical or computational representations to predict the motion of orbiting objects in the solar system.
AQA GCSE Physics (8463)
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4.8.1.3 Orbital motion, natural and artificial satellites (physics only)
Read it on aqa.org.ukGravity provides the force that allows planets and satellites (both natural and artificial) to maintain their circular orbits.
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4.8.1.3 Orbital motion, natural and artificial satellites (physics only)
Read it on aqa.org.ukStudents should be able to describe the similarities and distinctions between the planets, their moons, and artificial satellites.
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4.8.1.3 Orbital motion, natural and artificial satellites (physics only)
Read it on aqa.org.uk(HT only) for circular orbits, the force of gravity can lead to changing velocity but unchanged speed
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4.5.6.1.2 Speed
Read it on aqa.org.ukFor an object moving at constant speed the distance travelled in a specific time can be calculated using the equation: distance travelled = speed × time
Pearson Edexcel GCSE Astronomy (1AS0)
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Topic 8, Planetary motion and gravity: 8.6
Read it on qualifications.pearson.comBe able to use Kepler’s third law in the form: T²/r³ = a constant where T is the orbital period of an orbiting body and r is the mean radius of its orbit
Step by step
The caption is what the class reads on screen; the talking points are in your notes drawer (N) when you present. Steps marked Pupils only appear only in the pupil lesson.
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01
Every working satellite
Presented and for pupilsCaption
Each dot is a working satellite, placed where its latest orbit data puts it right now.
Talking points
- The layer is CelesTrak's list of active satellites, each run forward from its element set with the SGP4 orbit model. Debris is not drawn.
- On 9 October 2026 the viewer's copy of the list held 16,682 satellites. Working out each one's height from its mean motion puts 15,868 of them, about 95%, below 2,000 km.
- The dots are drawn far bigger than the satellites. NASA's Earth Observatory makes the same point about its own maps of orbiting objects.
- This view is at true scale: Earth and the orbits are their real sizes, seen from about 20 Earth radii away (farther on a narrow screen).
Sources 1 3 4Present from this step
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02
Low Earth orbit
Presented and for pupilsCaption
Low Earth orbit is anywhere below 2,000 km, and that is where most satellites fly, the ISS among them.
Talking points
- ESA: low Earth orbit is under 2,000 km, and satellites there travel at about 7.8 km/s, going round in about 90 minutes. Generally satellites do not fly below 180 km, because of the drag from Earth's atmosphere.
- ESA: most airliners fly no higher than about 12 km, so even the lowest orbit is more than ten times higher.
- NASA Earth Observatory: drag from the thin upper atmosphere slowly pulls low satellites down, so they need boosts to stay up.
Ask the class
Why do satellites generally not orbit below about 180 km?
- The air there drags on them and brings them downRight answer
- Earth's gravity is too weak there
- They would have to go round too slowly
WhyESA: the lowest a satellite can fly is set by Earth's atmosphere. Below about 180 km the air drag is too strong. Gravity is in fact stronger lower down, and a lower orbit is a faster one.
Sources 3 4Present from this step
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03
The ISS, live
Presented and for pupilsCaption
This is the International Space Station, where it really is right now.
Talking points
- The viewer flies the ISS on its latest element set from CelesTrak (NORAD catalogue number 25544).
- The element set used for the numbers in this lesson is from 8 October 2026, 20:29 UTC: mean motion 15.48782232 revolutions a day, eccentricity 0.0006778, inclination 51.63 degrees.
- NASA gives round figures: an orbit about every 90 minutes, and 16 orbits in 24 hours.
- The orbit changes slowly as drag lowers it and boosts raise it, so a newer element set gives a slightly different period.
Ask the class
The ISS's orbital elements give it 15.488 orbits a day. How many minutes does one orbit take?
Answer93 minutes. Answers from 92.5 to 93.5 are marked right.
WhyA day is 24 × 60 = 1,440 minutes, and 1,440 ÷ 15.488 = 92.98, so one orbit takes about 93 minutes.
Sources 2 4 5Present from this step
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04
How fast?
Presented and for pupilsCaption
One lap is the circumference of the orbit, 2πr, so speed = distance ÷ time gives the ISS's speed.
Talking points
- The clock runs at a minute a second, so the ISS laps Earth in about a minute and a half.
- Where 6,800 km comes from: Kepler's third law with NASA's value of GM for Earth, 398,600 km³/s², gives an orbit radius of 6,798 km for 15.488 orbits a day. That is 420 km above Earth's equatorial radius of 6,378 km, and the small eccentricity keeps it between about 416 and 425 km above that radius.
- NASA gives the ISS's speed as five miles a second, and ESA about 7.8 km/s for low Earth orbit in general. The element set gives 7.66 km/s.
Ask the class
The ISS goes round about 6,800 km from Earth's centre once every 93 minutes. Use speed = distance ÷ time to find its speed in km/s.
Answer7.66 km/s. Answers from 7.56 to 7.76 are marked right.
WhyDistance = 2π × 6,800 km = 42,726 km. Time = 93 × 60 = 5,580 s. Speed = 42,726 ÷ 5,580 = 7.66 km/s, more than 27,000 km an hour.
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05
Gravity turns it
Presented and for pupilsCaption
Gravity pulls the ISS towards Earth's centre all the time, so its direction keeps changing while its speed stays the same.
Talking points
- AQA: velocity is speed in a given direction, and motion in a circle involves constant speed but changing velocity.
- AQA: gravity provides the force that keeps planets and satellites, natural and artificial, in their circular orbits.
- The clock runs at a minute a second. The camera rides along behind the station.
Ask the class
The ISS keeps a steady speed round its orbit. What happens to its velocity?
- It stays the same all the way round
- It keeps changing, because its direction keeps changingRight answer
- It drops to zero at the top of each orbit
WhyVelocity is speed in a given direction. Gravity keeps pulling the ISS towards Earth's centre, so its direction, and therefore its velocity, changes all the time while its speed stays the same.
Sources 8Present from this step
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06
The geostationary ring
Presented and for pupilsCaption
Geostationary satellites go round once for every turn of Earth, so each one stays over the same spot on the equator.
Talking points
- ESA: geostationary satellites fly above the equator, west to east, taking 23 hours 56 minutes and 4 seconds per orbit, the length of a sidereal day (one turn of Earth against the stars). They travel at about 3 km/s at an altitude of 35,786 km.
- NASA Earth Observatory: at exactly 42,164 km from the centre of the Earth an orbit matches Earth's rotation, and a satellite there over the equator stays over the same place. Weather satellites such as GOES work from there.
- The clock runs at an hour a second. The low satellites race round while the ring turns with Earth.
Ask the class
A geostationary satellite goes round once every 86,164 seconds, 42,164 km from Earth's centre. Find its speed in km/s.
Answer3.07 km/s. Answers from 3.02 to 3.12 are marked right.
WhyDistance = 2π × 42,164 km = 264,924 km, and 264,924 ÷ 86,164 s = 3.07 km/s, less than half the ISS's 7.66 km/s.
Sources 3 4Present from this step
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07
Why 35,786 km?
Presented and for pupilsCaption
Only one orbit radius gives a period of exactly one turn of Earth, which is why the geostationary satellites form a single ring.
Talking points
- Kepler's third law: T²/r³ is the same for everything orbiting Earth, so a period of one sidereal day fixes the radius.
- NASA gives Earth's sidereal rotation period as 23.9345 hours, which is 86,164 s or 1,436 minutes, matching ESA's 23 hours 56 minutes 4 seconds.
- A check beyond GCSE: r³ = GM T² ÷ 4π², with NASA's GM of 398,600 km³/s² and T = 86,164 s, gives r = 42,164 km, NASA's figure. Take off Earth's equatorial radius of 6,378 km and the height is 35,786 km, ESA's figure.
Ask the class
T²/r³ is the same for every satellite of Earth. The ISS has T = 93 minutes at r = 6,800 km. A geostationary satellite has T = 1,436 minutes. Find its r in km.
Answer42,165 km. Answers from 41,865 to 42,465 are marked right.
Whyr = 6,800 × (1,436 ÷ 93)^(2/3) = 6,800 × 15.441^(2/3) = 6,800 × 6.201 = 42,165 km. Take off Earth's equatorial radius, 6,378 km, and the height is about 35,787 km, close to the 35,786 km ESA gives (the inputs were rounded).
Sources 3 4 6 9Present from this step
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08
Earth's natural satellite
Pupils onlyCaption
Your turn: Earth has one natural satellite. Find it and click on it.
Talking points
- NASA: the Moon orbits on average 384,400 km from Earth, once every 27.3217 days measured against the stars, at a mean speed of 1.022 km/s. It is far higher, and far slower, than any of the artificial satellites in this lesson.
- This view is not to scale.
Pupil task
Find the Moon on its orbit round Earth and click on it.
HintFollow the orbit line round Earth until you reach the small world on it.
The viewer checks the task as the pupil works and says when it is done.
Sources 7 8Open this step as a pupil
Sources
Every fact in this lesson comes from these sources, and each step lists the ones it uses.
- Active satellites, GP element sets, CelesTrak
- ISS (ZARYA), NORAD 25544, GP element set, CelesTrak
- Types of orbits, European Space Agency
- Catalog of Earth Satellite Orbits, NASA Earth Observatory
- Space Station Facts and Figures, NASA
- Earth Fact Sheet, NASA NSSDCA
- Moon Fact Sheet, NASA NSSDCA
- AQA GCSE Physics (8463) specification, version 1.1
- Pearson Edexcel GCSE (9-1) Astronomy (1AS0) specification, issue 3
