SUMMARY
Halley's Comet orbits the Sun approximately every 76 years, with its closest approach bringing it significantly near the Sun's surface. The semi-major axis of Halley's orbit can be calculated using Kepler's laws, specifically the formula (T1/T2)^2 = (R1/R2)^3. At its closest, Halley's Comet is still within the solar system, with Pluto being the farthest known object at about 5,900,000 km from the Sun. The mean distance from the Sun at Halley's closest approach is calculated to be approximately 2,950,000 km.
PREREQUISITES
- Understanding of Kepler's laws of planetary motion
- Basic knowledge of orbital mechanics
- Familiarity with astronomical distances and units
- Ability to perform mathematical calculations involving ratios and averages
NEXT STEPS
- Research Kepler's laws of planetary motion in detail
- Learn how to calculate orbital parameters using the semi-major axis
- Explore the characteristics of other comets and their orbits
- Investigate the distances of other celestial bodies in the solar system
USEFUL FOR
Astronomy enthusiasts, students studying astrophysics, and anyone interested in the dynamics of cometary orbits and their interactions within the solar system.