Light year is a unit for measurement of
Very large distance
The question asks about the physical quantity that the unit 'light year' is used to measure. Understanding what a light year represents is key to answering this question correctly.
A light year is a unit of length used to express astronomical distances. It is defined as the distance that light travels in vacuum in one Julian year (365.25 days).
Since light travels at a finite speed, approximately $299,792,458$ meters per second in a vacuum, the distance it covers in a year is enormous.
We can calculate this distance using the basic formula:
$Distance = Speed \times Time$
Where:
The approximate value of one light year is about $9.461 \times 10^{15}$ meters, or $9.461$ trillion kilometers. This huge number highlights that it is used for measuring very large distances.
Distances between stars, galaxies, and other celestial objects are incredibly vast. Using standard units like kilometers or miles would result in impractically large numbers. The light year provides a more manageable scale for these astronomical distances. For example, the nearest star to the Sun, Proxima Centauri, is about $4.24$ light years away.
Let's look at the given options based on our understanding of a light year:
Based on the analysis, the light year is a unit used for the measurement of very large distance.
| Option | Type of Measurement | Is it measured by Light Year? |
|---|---|---|
| Age of universe | Time | No |
| Very small time intervals | Time | No |
| Very high temperature | Temperature | No |
| Very large distance | Distance | Yes |
The light year is fundamentally a unit of distance. Its definition ties it to the speed of light and a period of time (one year), but the quantity it measures is length or distance, particularly the extremely large distances encountered in astronomy and cosmology.
| Unit | Abbreviation | Definition | Approximate Value |
|---|---|---|---|
| Astronomical Unit | AU | Average distance from the Earth to the Sun | $1.50 \times 10^8$ km |
| Light Year | ly | Distance light travels in one year | $9.46 \times 10^{12}$ km ($9.46 \times 10^{15}$ m) |
| Parsec | pc | Distance at which one astronomical unit subtends an angle of one arcsecond | $3.26$ light years ($3.09 \times 10^{13}$ km) |
The speed of light in a vacuum, denoted by $c$, is one of the fundamental constants of physics. Its exact value is defined as $299,792,458$ meters per second. This speed is the fastest rate at which conventional matter, energy, or any signal carrying information can travel through space.
The concept of a light year is a direct consequence of this finite speed. When we observe a star that is, for example, 100 light years away, the light we see left that star 100 years ago. This means that looking at distant objects in space is like looking back in time. The light from the most distant observable galaxies has traveled for billions of years to reach us, providing astronomers with a view of the universe as it was in its distant past.
Using different units like light years or parsecs helps astronomers conceptualize and compare the vast scales of the cosmos more effectively than using everyday units of distance.
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Match List I with List-II and select the correct answer using the code given below the list:
List I | List II | ||
(Physical quantity) | (Unit) | ||
A | Distance | 1 | Mole |
B | Amount of material | 2 | Coulomb |
C | Amount of electrical charge | 3 | Light Year |
D | Energy | 4 | Watt Hour |
Code:
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