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Asteroid Near-Earth

2025 SJ12

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(2025 SJ12)

2025 SJ12 is an asteroid in the Apollo orbit class. Its orbit takes it from 0.77 AU to 1.3 AU from the Sun; one orbit takes 385 days. Orbit from the JPL solution of 26 September 2025.

Where is it now

Distance from Sun
1.131 AU
True anomaly
124.5°
Distance from Earth
0.522 AU
As of
4 November 2026

Two-body Kepler propagation — accurate to ~0.1% for major planets over decades, less so for highly-perturbed bodies. Use JPL Horizons for high precision.

Sun Earth — 0.992 AU from the Sun Earth 2025 SJ12 — 1.131 AU from the Sun 2025 SJ12
Seen from above the ecliptic, north up, to scale. Grid: Earth's orbit in blue. 2025 SJ12 is 0.522 AU from Earth today (4.3 light-minutes).

In the sky

Right ascension
21h 30m 04s
Declination
-34° 05′ 06″
Constellation
Piscis Austrinus
Distance from Earth
0.52 AU
Elongation from the Sun
91.36° — well clear of the Sun

Favours the southern hemisphere; low or below the horizon from far north.

From your location

See how high it is right now, whether it is up after civil twilight, and when it rises and sets where you are.

How do I find my coordinates?

Google Maps on a computer

  1. Right-click the spot where you'll be observing.
  2. The first line of the menu is the coordinates, e.g. 51.50722, -0.12758 — click it and they're copied.
  3. Paste them above.

Google Maps on a phone

  1. Press and hold the spot to drop a pin.
  2. The coordinates appear in the search bar (or on the pin's card) — tap to copy, then paste above.

A full Google Maps link works too, but the short maps.app.goo.gl share links don't carry coordinates — copy the numbers instead. We round to about a kilometre; that's all the sky calculation needs.

Know your what3words address? Paste it, e.g. ///filled.count.soap. This is optional — the three words are sent to what3words to convert them, and we don't store the address or the result.

Your location stays in your browser and is sent only for this calculation. Using a what3words address is optional; if you do, the three words go to what3words to be converted and we don't record them. Set a location first, then you can save an email alert for this object. See our privacy policy.

Two-body approximation, good to about a degree for the planets — enough to find the constellation and know whether it is up.

Orbital elements

Semi-major axis
1.036 AU
Eccentricity
0.2527
Inclination
21.4°
Orbital period
385 days
Perihelion
0.774 AU
Aphelion
1.297 AU
Longitude of ascending node
174.17°
Argument of periapsis
78.85°
Epoch · J2000
2461200.5
Orbit class · APO
Apollo
Earth MOID · 4.3 LD
0.0109 AU
Tisserand (Jupiter)
5.828

Orbit quality

Orbit poorly determined (uncertainty code 7).

Observations used
11
Data arc
24 hours
First observed
17 September 2025
Last observed
18 September 2025
Residual RMS
0.55 ″
Solution · Otto Matic
26 September 2025

Visual & observation

Absolute magnitude (H)
28.17

Discovery & classification

Apollo Near-Earth Object

Close approaches 8 on record

Flyby geometry
Ecliptic flyby of 2025 SJ12 at 2044-09-12 12:50 UTC Sun 71.5 LD · 2.75 × 10⁷ km 2044-09-12 12:50 UTC Earth Moon Heliocentric, approximate

Top-down view of the ecliptic, Earth at the centre, for the 2044-09-12 12:50 UTC close approach of 2025 SJ12. Catalogue miss distance 71.5 LD · 2.75 × 10⁷ km. The curve is the geocentric path from 2044-09-09 to 2044-09-15, with a mark at UTC midnights and an arrow for the direction of motion. The circle is the Moon’s mean orbit; the Moon is plotted at closest approach. A ray shows the Sun’s direction. The labelled distance is the full separation. The drawn radius is the part that lies in the ecliptic plane. The path is a geocentric ecliptic ephemeris from JPL Horizons. The inset is a heliocentric view and is approximate.

JPL Horizons

When (UTC) Body Distance Lunar distances Relative speed
2044-09-12 12:50:00 Earth 0.1838 AU 71.5 LD 11.1 km/s
2045-09-21 00:51:00 Earth 0.1455 AU 56.6 LD 16.5 km/s
2064-09-15 06:37:00 Earth 0.0271 AU 10.5 LD 13.1 km/s

Next ten from today. 1 lunar distance = 384,400 km. Source: JPL close-approach data.

Sources