* These estimates are made
assuming ideal temperature and recipe conditions are met and based on personal taste preference.
Not exact matches
It depends on the room
temperature, but
assuming it's less than 80 degrees, kellymom says 4 - 8 hours but 3 - 4 is
ideal.
I
assume that the ultimate atmospheric
temperature is then dictated (approximately) by the
ideal gas law, PV = nRT at the different elevations, and pegged to ~ 255 K at the ~ 10,000 m TOA energy balance point.
An parcel of
ideal gas moving up or down the air column might be approximately follow an adiabatic expansion curve because air is a relatively poor conductor of air so the error made
assuming it is adiabatic is small if the transport time is much shorter than the time for conduction to make secular changes in
temperature.
If we
assume a constant
temperature in the adiabatically isolated container, one gets the following formula for the density of an
ideal gas:
I note that in section 2.17 to develop the
temperature field eqn., Caballero refers us to Fig. 2.3 for the gas in a pipe where it is
assumed to quote Caballero: ``... consider a pipe of cross-sectional area A containing an
ideal gas with an isotropic velocity distribution (Figure 2.3).»
I'm going to do that by
assuming calculating the W / m2 for an two
ideal Blackbodies (that are radiating 1K different
temperature) over all wavelengths to get the delta for the entire spectrum.
Increase the
temperature of an
ideal gas and the pressure and / or volume increases (
assuming a constant amount of gas).