The specific latent heat of vaporization is a fundamental concept in thermodynamics that describes the amount of heat energy required to change the state of a substance from a liquid to a gas (vapour) at a constant temperature and pressure. It's 'specific' because it's defined per unit mass of the substance.
When a substance absorbs heat energy, its temperature usually rises. However, during a phase transition, such as boiling (liquid to vapour) or melting (solid to liquid), the absorbed heat energy is used to break the bonds between molecules rather than increasing their kinetic energy. This energy absorbed or released during a phase change at a constant temperature is called latent heat.
Specifically, the latent heat of vaporization refers to the heat needed to convert a substance from liquid to vapour. The specific latent heat of vaporization ($L_v$) is the quantity of heat ($\Delta Q$) required per unit mass ($m$) to achieve this phase change.
Mathematically, this is expressed as:
$\qquad L_v = \frac{\Delta Q}{m}$
or
$\qquad \Delta Q = m L_v$
The unit of specific latent heat of vaporization is typically Joules per kilogram (J/kg) or calories per gram (cal/g).
Vaporization, or boiling, is the process where a liquid turns into a gas. This occurs at a specific temperature for a given pressure, known as the boiling point. When a liquid is heated to its boiling point, adding more heat energy does not increase the temperature of the liquid or the vapour formed. Instead, this energy is used to overcome the intermolecular forces holding the liquid molecules together, allowing them to escape into the gaseous phase.
Therefore, the transition from liquid to vapour at the boiling point happens without a change in temperature. The heat energy added during this process is the latent heat of vaporization.
Let's examine the given options based on the definition of specific latent heat of vaporization:
Based on the analysis, the specific latent heat of vaporization is the quantity of heat needed to change unit mass from liquid to vapour without a change of temperature.
| Phase Change | Process | Temperature Change | Heat Exchange |
|---|---|---|---|
| Solid to Liquid | Melting/Fusion | No change (at melting point) | Heat absorbed (Latent heat of fusion) |
| Liquid to Solid | Freezing/Solidification | No change (at freezing point) | Heat released |
| Liquid to Vapour | Vaporization/Boiling | No change (at boiling point) | Heat absorbed (Latent heat of vaporization) |
| Vapour to Liquid | Condensation | No change (at condensation point) | Heat released |
| Solid to Vapour | Sublimation | No change (at sublimation temp) | Heat absorbed (Latent heat of sublimation) |
| Vapour to Solid | Deposition | No change (at deposition temp) | Heat released |
| Term | Definition |
|---|---|
| Specific Heat Capacity (c) | Heat required to raise the temperature of unit mass of a substance by $1^\circ$C (or 1 K) with a change in temperature. Unit: J/kg°C or J/kg K. |
| Latent Heat | Heat energy absorbed or released during a phase change at constant temperature. |
| Specific Latent Heat (L) | Heat energy absorbed or released per unit mass during a phase change at constant temperature. Unit: J/kg. |
| Specific Latent Heat of Fusion ($L_f$) | Heat required per unit mass to change a substance from solid to liquid at its melting point. |
| Specific Latent Heat of Vaporization ($L_v$) | Heat required per unit mass to change a substance from liquid to vapour at its boiling point. |
Understanding specific latent heat is crucial for studying phase transitions and energy transfer. Here are a few related points:
In summary, the specific latent heat of vaporization quantifies the energy needed for a specific mass of a substance to transition from liquid to gas, a process that uniquely occurs without a change in temperature at the boiling point.
The amount of heat required to change a liquid to gaseous state without any change in temperature is known as
A glass vessel is filled with water to the rim and a lid is fixed to it tightly. Then it is left inside a freezer for hours. What is expected to happen?
Statement I: While putting clothes for drying up, we spread them out.
Statement II: The rate of evaporation increases with an increase in surface area.Which one of the following statements is correct?