When we heat water, we see bubbles appear as the boiling point approaches. The water then "boils" vigorously as it is converted from the liquid phase to a gas.
I realised recently that during an ether extraction of a product, a lot of ether had evaporated, as was evident from the mass balance. The ether vapours were visible, but no "boiling", or fluid motion that we tend to associate with boiling, was observed. The boiling point of ether is $34.6\ \mathrm{^\circ C}$. The ambient temperature then was around $35\ \mathrm{^\circ C}$.
Question: Why do we not see ether "boiling" near its boiling point?
Let me also put forth my thought process: The most apparent difference between the two cases of boiling water and boiling/evaporating ether is the location of the heat source. The ether was kept in a beaker on a stable platform, so it could exchange heat through the upper surface and the walls of the beaker. Heating water from below might create pockets of 'hotter' and hence less dense water that might lead to the "boiling". In the case of ether, the only possible explanation I found believable was that the walls of the beaker were really bad conductors of heat, as we would have seen some fluid flow in the ether case as well.
We also see puddles of water evaporating off. In that case, the heat exchange is possible only from above. Considering no disturbances, there is no visible fluid motion in the puddle. I felt this was because the rate of evaporation was too low. In the case of ether, it is already at its boiling point. This leads me to believe that in a restricted environment as a beaker, when the ether changes phase, the vapour accumulates near the surface as it is denser than air (almost 2.5 times as much). This further slows down the transfer of heat. Taking this into account, I find it very hard to believe that about 5 g of ether was lost in a mere span of a bit less than 10 minutes.
Is my reasoning right, or is it flawed? Please do tell.
Notes & References:
- Diethyl Ether - Wikipedia
- weather.com and personal experience
- Modified Ideal Gas Law: $\rho=\frac{pM}{RT}$, i.e. $\rho\propto M$, taking $M_\text{air}\approx 28.84\ \mathrm{\frac{g}{mol}}$