HR 8832 is an orange dwarf 21.3 light-years away in the constellation Cassiopeia. It hosts at least one confirmed exoplanet and is visible to the naked eye.
HR 8832 is 21.32 light-years from Earth. That is about 202 trillion km (125 trillion miles), or 1.35 million astronomical units.
| Unit | Distance |
|---|---|
| Light-years | 21.32 |
| Kilometers | 202,000,000,000,000 km |
| Miles | 125,000,000,000,000 miles |
| Astronomical units (AU) | 1,350,000 astronomical units |
| Parsecs | 6.54 |
Light from HR 8832 takes 21.32 years to reach Earth, so the light you see tonight left HR 8832 21.32 years ago.
Voyager 1, the fastest object humans have sent into deep space, travels at about 17 km/s. It would need about 376,000 years to cover this distance.
Notable For: Nearby star with confirmed exoplanet
At light speed, it would take 21.3 years to reach HR 8832. At 1g constant acceleration with deceleration, a traveler would experience about 10.7 years.
Yes, HR 8832 has at least one confirmed super-Earth planet. The star is bright enough to be visible to the naked eye, making it one of the closest visible exoplanet hosts.
HR 8832 is 21.32 light-years from Earth, which is about 202 trillion km or 125 trillion miles. Light from HR 8832 takes 21.32 years to reach us.
HR 8832 is 21.32 light-years from Earth. One light-year is about 9.46 trillion km, the distance light travels in one year. In parsecs, HR 8832 is about 6.54 parsecs away.
This time dilation calculator lets you enter a distance in light-years and acceleration in m/s² to see how time dilation affects your journey. It shows differences between traveler and observer times, maximum velocity, energy requirements, Doppler shift, Lorentz factor, and how distances vary between reference frames. Charts appear after you calculate.
Time dilation is an effect from Einstein's theory of special relativity. The faster you move, the slower time passes for you compared to someone standing still. At 90% of light speed, time passes about 2.3 times slower for the traveler than for someone on Earth.
The Time Dilation Formula is:
Where:
t' = time measured by the observer (on Earth)
t = time experienced by the traveler
v = velocity of the traveler
c = speed of light (299,792,458 meters per second)