HomePhysicsP8: AstrophysicsP8.1 The Solar System and Gravitational Fields

P8: Astrophysics

P8.1 The Solar System and Gravitational FieldsP8.2 Stars – Classification and Life CyclesP8.3 Star Evolution and Life CyclesP8.4 Galaxies, the Universe, and the Big Bang
P8: Astrophysics

The Solar System and Gravitational Fields

Explore planetary orbits, Newton's law of gravitation, and orbital mechanics

Solar system

Our Solar System

Eight planets held in orbit by gravity

The Solar System
Structure and components of our cosmic neighborhood

Our Solar System consists of the Sun at its center, surrounded by eight planets, their moons, asteroids, and comets. The planets, in order from the Sun, are: Mercury, Venus, Earth, Mars (inner rocky planets), then Jupiter, Saturn, Uranus, Neptune (outer gas giants).

All planets travel in approximately elliptical orbits (nearly circular) around the Sun. The Sun's enormous mass creates a gravitational field—a region where objects experience an attractive force toward the Sun.

Gravitational Fields and Newton's Law
Understanding the force that holds the cosmos together

Gravitational field strength (g) is the force per unit mass experienced by an object in a gravitational field, measured in N/kg (equivalent to m/s²).

Newton's Law of Gravitation: F = GMm/r²

Field strength: g = GM/r²

The inverse square law means that doubling the distance reduces gravitational force to one quarter. This is why astronauts in orbit experience "weightlessness"—not because there's no gravity, but because they're in continuous freefall.

Orbital Motion
How gravity keeps planets in orbit

Gravity provides the centripetal force needed to keep planets moving in circular paths. Without it, planets would fly off in straight lines (Newton's first law).

Orbital Speed

v = √(GM/r)

Orbital Period

T = 2π√(r³/GM)

Kepler's Third Law states that T² ∝ r³—planets further from the Sun take longer to complete one orbit, with period increasing faster than distance.

Interactive Solar System Explorer
Click on any planet to see its properties
Earth
Inner planets shown • Select outer planets above

Earth

Distance from Sun149.6 million km
Orbital Period365 days
Mass (Earth = 1)1
Orbital Speed29.8 km/s
Key Terms Flashcards
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Solar System

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Worked Example
Calculating orbital speed

Question:

Calculate the orbital speed of Earth around the Sun. (Distance = 1.5 × 10¹¹ m, Sun's mass = 2 × 10³⁰ kg, G = 6.67 × 10⁻¹¹ N m²/kg²)

Answer:

v = √(GM/r)
v = √(6.67 × 10⁻¹¹ × 2 × 10³⁰ / 1.5 × 10¹¹)
v = √(8.89 × 10⁸)
v = 29,800 m/s ≈ 30 km/s

Test Your Knowledge
Question 1 of 6

What provides the centripetal force that keeps planets in orbit around the Sun?