KS3 course · Lesson 2 of 12

Gravity, weight and orbits

Gravity holds the Solar System together and decides where meteorites end up. In this lesson you will calculate weight on different worlds and see how Jupiter sends asteroid fragments towards Earth.

In this lesson you will
  • Use W = m × g to calculate weight.
  • Explain the difference between mass and weight.
  • Describe how Jupiter's gravity moves asteroids out of the belt.

Links to: KS3 physics, space physics: gravity force, weight = mass × gravitational field strength, and how g differs on other bodies; maths: substituting into formulae.

Mass and weight

Mass is the amount of matter in an object, measured in kilograms. It is the same everywhere. Weight is the force of gravity pulling on that mass, measured in newtons (N). It depends on where you are.

Weight = mass × gravitational field strength, or W = m × g. On Earth, g is about 10 N/kg (more precisely 9.8 N/kg). On the Moon it is about 1.6 N/kg, on Mars about 3.7 N/kg, and on the large asteroid Vesta only about 0.25 N/kg. The smaller the world, the weaker its gravity.

Why weak gravity matters for meteorites

Weak gravity makes it easier for rock to escape. A large impact on Vesta, the Moon or Mars can throw some rock fast enough to leave completely, which is how meteorites from those bodies reach space. Escaping Earth needs over 11 km/s, while escaping Vesta needs only about 0.36 km/s.

Gravity also explains orbits. The Sun's gravity pulls every asteroid towards it, but each asteroid is moving sideways so fast that it keeps missing the Sun and travels around it instead.

Jupiter the shepherd

Jupiter is the largest planet, and its gravity tugs on every asteroid. At certain distances, an asteroid goes around the Sun exactly three times for every one orbit of Jupiter, for example. There the tugs always come at the same point in the orbit and add up, stretching the asteroid's path until it crosses the orbits of Mars and Earth. These zones, called resonances, show up as gaps in the asteroid belt. They act like escape hatches, delivering a steady supply of fragments to the inner Solar System.

Worked example

Weighing a meteorite on three worlds

An iron meteorite has a mass of 12 kg. What is its weight on Earth (g = 10 N/kg), on the Moon (g = 1.6 N/kg) and on Vesta (g = 0.25 N/kg)?

  1. Earth: W = m × g = 12 × 10 = 120 N.
  2. Moon: W = 12 × 1.6 = 19.2 N.
  3. Vesta: W = 12 × 0.25 = 3 N.
  4. The mass is 12 kg in all three places. Only the weight changes.

Answer: 120 N on Earth, 19.2 N on the Moon and 3 N on Vesta, where it would feel about as heavy as a 300 g bag of sugar does on Earth.

Activity

Find the gravitational field strength on Mercury (3.7 N/kg), Mars (3.7 N/kg) and Jupiter's cloud tops (about 25 N/kg). Calculate the weight of your school bag on each. Then write two sentences explaining why your mass would not change on any of them.

Quiz

5 questions. Choose an answer to see whether you are right and why. Finish the quiz to complete the lesson.

  1. Question 1What is the unit of weight?

  2. Question 2A 5 kg meteorite is on Mars, where g = 3.7 N/kg. What is its weight?

  3. Question 3What happens to the mass of a meteorite taken from Earth to the Moon?

  4. Question 4Why can rock escape more easily from Vesta than from Earth?

  5. Question 5How does Jupiter help deliver meteorites to Earth?

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