The meter is the length of the path traveled by light in vacuum during a time interval of 1/299,792,458 of a second.
Since a microsecond is a millionth of a second, just divide the distance light travels in one second, by a million.
Answer: 1 3/5 hours or 1 hour and 36 minutes Explanation: Distance traveled = Speed * time or solved for time is time = distance traveled / speed Plug in known values for speed and distance traveled and you will get the time it took.
A meter is defined as the distance travelled by light in free space in 1/299,792,458th of a second.
1 light-second = 186,282 miles
Yes, one meter is defined as the distance traveled by light in a vacuum in precisely 1/299,792,458 seconds. This definition helps provide a precise and universal measurement for the meter.
The Distance traveled in miles in 1 light year. TL
A light-second is the distance that light travels in a second, i.e., 300,000 kilometers.
In 1983, the standard meter was defined in terms of the speed of light. Specifically, the meter was defined as the length of the path traveled by light in a vacuum during a specific fraction of a second.
Voyager 1 is the furthest and Voyager 2 is the second furthest
At 6.2 miles per second you would travel 22,320 miles in one hour.
1 hour = 60 minutes 60/15 = 4, or 15 = 1/4 of 60 If distance traveled in 60 minutes = 72km, then in 1/4 that time, you traveled 1/4 of that distance 72/4 = 18km
In vacuum, the distance would be roughly 11.2 million miles (rounded). It's never used as a unit of measure, so it doesn't have any particular name, and would be called simply "one light-minute". The distance from Earth to the Sun is about 81/3 of them.
"1 Hz" means that 1 complete wave passes the place where you're sitting each second. So regardless of what kind of wave it is or what its speed may be, if its frequency is 1 Hz, then it takes 1 second to travel 1 wavelength.
A star would be smaller than 1AU, as 1AU is equivalent to the average distance between the Earth and the Sun. A planet would be smaller than 1 light-second, which is the distance light travels in one second.
The ratio of distances traveled by a body in free fall starting from rest in the first and third seconds is 1:9. This is because the body's distance traveled in each second increases in proportion to the square of the time elapsed.
not very far