(163693) Atira
Alternative name: Also known as: 2003 CP20
Orbital Radius of (163693) Atira
The (163693) Atira semi-major axis is a critical orbital parameter that defines the average distance from the Sun. The (163693) Atira semi-major axis measures 0.74 AU (approximately 1.11e+8 km), which represents the average orbital radius of (163693) Atira. This measurement is fundamental to understanding (163693) Atira's position in the Solar System and its relationship with other celestial bodies.
The orbital radius of (163693) Atira determines how much solar radiation the planet receives, which directly influences its temperature, climate, and overall environmental conditions. This distance places (163693) Atira in a specific region of the Solar System, each with unique characteristics and scientific significance.
When we examine the (163693) Atira semi-major axis 0.74 AU, we gain insights into the planet's orbital mechanics, including its orbital period, velocity, and the gravitational forces at play. This parameter is essential for space mission planning and understanding the dynamics of our Solar System.
Mass of (163693) Atira in kg
The (163693) Atira mass is a fundamental property that determines many of the planet's physical characteristics. The mass of (163693) Atira in kg is approximately 1.00e+12 kg, which is 5972000000000.00× less than Earth's mass. This substantial mass creates a significant gravitational field that influences everything from atmospheric retention to orbital dynamics.
Understanding the (163693) Atira mass allows scientists to calculate other critical properties such as surface gravity, escape velocity, and the planet's ability to retain an atmosphere. The mass also plays a crucial role in determining how (163693) Atira interacts with other celestial bodies through gravitational forces.
The precise measurement of the mass of (163693) Atira in kg is essential for space exploration missions, as it affects spacecraft trajectories, landing procedures, and the design of scientific instruments. This fundamental property helps us understand(163693) Atira's formation history and its place in the evolution of our Solar System.
How Long is a Year on (163693) Atira?
The (163693) Atira orbital period defines the length of one complete revolution around the Sun. The (163693) Atira orbital period is 0.06 hours, which is 135427.59× shorter than Earth's year. This orbital period determines the length of (163693) Atira's year and directly influences seasonal patterns, climate cycles, and temperature variations.
The (163693) Atira orbital period is directly related to its distance from the Sun, following Kepler's laws of planetary motion. Planets farther from the Sun have longer orbital periods, while those closer complete their orbits more quickly. This relationship helps explain why (163693) Atira takes the time it does to complete one full orbit.
Understanding the (163693) Atira orbital period is crucial for space mission planning, as it affects launch windows, travel times, and the timing of scientific observations. This fundamental orbital parameter also provides insights into the planet's formation history and its current position in the Solar System's dynamic structure.
Distance Between (163693) Atira and Earth
How far is (163693) Atira from Earth? This is a question that fascinates both astronomers and space enthusiasts. The distance between (163693) Atira and Earth varies throughout their orbital cycles, but on average, (163693) Atira is approximately 3.87e+7 km(0.259 AU) away from Earth. This distance changes as both planets orbit the Sun, with the closest approach (opposition) and farthest separation (conjunction) creating significant variations.
The question "How far is (163693) Atira from Earth?" has practical implications for space exploration. This distance determines travel time for spacecraft, communication delays for mission control, and the amount of fuel required for interplanetary missions. Understanding this distance is essential for planning future missions to (163693) Atira.
The distance between (163693) Atira and Earth is not constant due to the elliptical nature of both planets' orbits. When (163693) Atira and Earth are on the same side of the Sun (opposition), they are at their closest, making this the optimal time for observations and potential missions. Conversely, when they are on opposite sides of the Sun (conjunction), they are at their farthest separation, which can exceed the average distance significantly.
- Mean Radius
- 0km
- Equatorial Radius
- 0km
- Polar Radius
- 0km
- Mass
- 1.00e+12 kg
- Volume
- 0.00e+0 km³
- Density
- 0g/cm³
- Gravity
- 0m/s²
- Escape Velocity
- 0m/s
- Flattening
- 0
- Average Temperature
- 0.0 K (-273.1 °C)
- Axial Tilt
- 0°
- Semimajor Axis
- 1.11e+8km
- Perihelion
- 7.51e+7km
- Aphelion
- 1.47e+8km
- Eccentricity
- 0.322
- Inclination
- 25.62°
- Sidereal Orbit
- 0.06 hours
- Sidereal Rotation
- 0.00 hours
- Mean Anomaly
- 20.298°
- Argument of Periapsis
- 252.914°
- Longitude of Ascending Node
- 103.952°
Overview of (163693) Atira
Physical Characteristics
Orbital Properties
Rotation and Tilt
Temperature and Atmosphere
Escape Velocity & Flattening
FAQs About (163693) Atira
How far is (163693) Atira from the Sun?
How long is a year on (163693) Atira?
Does (163693) Atira have seasons?
- Discovered By
- LINEAR
- Discovery Date
- 11/02/2003
