You first need two things: a) the mass of the Sun and b) Jupiter's orbital distance from the Sun. You can easily look up these values in any astronomy book. Once you got both down, apply the formula (which comes from Kepler's Third Law of Planetary Motion)
R3 = GMT2 / 4Pi2
where
R = the orbital distance of the planet (in meters)
G = the Gravitational Constant (whose value is 6.673x10-11)
M = the mass of the Sun (1.98x1030 kg)
T = the orbital period of the planet (in seconds). This is your target value.
The other operands are straightforward.
At this point, all you need to do is substitute the appropriate values in the formula, then rearrange and solve for T. Make absolutely certain you take into account the units; in this case, T will be calculated in seconds. When you have the value of T in seconds at the end of your calculation, simply convert it to days and you will get your answer. (Hint: There are 86,400 seconds in a standard Earth-day.)
3 earths
Jupiters volume is 1.43128×10 to the 15 cubic km or around 1321.3 Earths
2
elliptical.
The year.
no
approximately 1.3 can fit in Jupiters core
3 earths
Jupiters volume is 1.43128×10 to the 15 cubic km or around 1321.3 Earths
2
Jupiters density is around 1.33 g/cc on average, less dense than Earth and the other inner planets, but much more massive overall. Diameter of Jupiter (at the equator) is around 88,847 miles (compared to 7926 miles for the earth). Jupiters circumference at the equator is around 449,202 miles (compared with 40,075 miles for the earth). Jupiters volume is 1321 times that of Earths.
elliptical.
Earths orbital inclination is 1.57869°
The year.
cuz my dik is big
Earths orbital period is approximately 365.256366 days, or just over a year. This slight excess is the reason we have leap years.
Mars, with a orbital period of around 687 days, almost two Earth years (which would be 730 days).