The evaporative heat transfer coefficient is typically
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In evaporative processes, always consider latent heat as a primary factor — it defines the energy needed for phase change and directly influences heat transfer.
Evaporative heat transfer involves the removal of heat through the phase change of a liquid to vapor. The heat transfer coefficient in this process depends on several physical factors, the most fundamental being the latent heat of vaporization. Latent heat of vaporization ($h_{fg}$) is the amount of heat required to convert unit mass of a liquid into vapor at constant temperature and pressure.
The rate of heat transfer during evaporation is given by:
\[
Q = h_{evap} \cdot A \cdot (T_{liquid} - T_{air})
\]
Here, $h_{evap}$ — the evaporative heat transfer coefficient — is directly influenced by the latent heat. A higher latent heat implies more energy is needed to vaporize the same amount of liquid, thus directly impacting the heat transfer rate.
Incorrect option analysis: Option 2: Evaporation is strongly influenced by air velocity — more airflow enhances mass and heat transfer. Option 3: Moving air increases evaporation, not still air — incorrect. Option 4: Surface area of liquid affects the rate of evaporation — more area enhances heat transfer.
Therefore, the correct and most fundamental dependency of the evaporative heat transfer coefficient is on the latent heat of vaporization.