Forge said:
http://news.bbc.co.uk/1/hi/sci/tech/3511678.stm
"Sedna, or 2003 VB12, as it was originally designated, is the most distant object yet found orbiting our Sun. It is three times further away than Pluto (average distance to the Sun is 5.9 billion km or 3.6 billion miles). "
It's apparently about the same size as Pluto and may even have a moon of it's own. Neat.
I have misgivings about it being a planet. Most astronomers believe Pluto came from the Kuiper Belt. Right outside our Solar system. Pluto's average density is about 2000Kg/metres cubed, while terrestrial planets have much higher core densities 3300-5500 Kg/metres cubed, while jovian planets have low densities due to their rich hydrogen-helium composition.
And if its 3 times away from Pluto and IS orbiting, the sun. Using Keplers 3rd law that the square of the orbital( Period of the orbit around the sun in days cubed)(around the sun and in Earth Years) s proportional to the cube of its semi-major axis(In astronomical Units). Almost all the planets have elliptical orbits.
Ok, since the radius is 5.9 billion kilometres, and its orbital period is unknown, you can use ratios to calculate its orbital period as pluto's are known.
With its orbital eccentricity(flatness of ellipse) arround 0.750, semi-major -axis * 0.750 = average distance from the sun.
Therefore, semi-major-axis = 5.9/0.75 = 8.825 Billion Km
So, semi-major axis(cubed) = (6.87 * 10 (exp) 25 Km)
In astronomical units( 1 AU = 1.5 * 10 (exp) 8 Km = 4.58 * 10 (exp) 17 AU's
Therefore(Orbital period) = 676756972.6 Earth years
Takes that long for that Pseudo-planet to go once around the sun. More than 6 Billion years.