Question

Why you put K_ 273 in the conventional

Answer

100% (3 rated)

Because absolute zero is at −273.15°C, we add 273.15 (often rounded to 273) to convert Celsius to Kelvin: $T(\text{K}) = T(°\text{C}) + 273.15$.

Explanation

  • The Kelvin scale is an absolute temperature scale whose zero point (0 K) is absolute zero — the theoretical temperature where particles have minimal thermal motion.
  • Absolute zero equals −273.15°C, so to move from the Celsius origin (0°C) to the Kelvin origin you must add 273.15 degrees. That gives the exact conversion formula:

$T(\text{K}) = T(°\text{C}) + 273.15$.
Conversely: $T(°\text{C}) = T(\text{K}) – 273.15$.

Why sometimes people use 273 instead of 273.15

  1. 273 is a convenient approximation for quick/rough calculations (error of 0.15 K, usually negligible for many problems).
  2. For precise science and engineering you should use 273.15 (or more digits if required). By definition of the Celsius/Kelvin scales, the offset 273.15 is exact.

If you meant a different notation (for example $K_{273}$ or something else), tell me and I’ll explain that specific usage.

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